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VANISHING GRADIENT-PROBLEM

  • Vanishing gradient problem
  • Machine learning model training problem

    In machine learning, the vanishing gradient problem is the problem of greatly diverging gradient magnitudes between earlier and later layers encountered

    Vanishing gradient problem

    Vanishing_gradient_problem

  • Long short-term memory
  • Recurrent neural network architecture

    type of recurrent neural network (RNN) aimed at mitigating the vanishing gradient problem commonly encountered by traditional RNNs. Its relative insensitivity

    Long short-term memory

    Long short-term memory

    Long_short-term_memory

  • Recurrent neural network
  • Class of artificial neural network

    machine translation. However, traditional RNNs suffer from the vanishing gradient problem, which limits their ability to learn long-range dependencies.

    Recurrent neural network

    Recurrent_neural_network

  • Attention Is All You Need
  • 2017 research paper by Google

    propagate arbitrarily far down the sequence, but in practice the vanishing-gradient problem leaves the model's state at the end of a long sentence without

    Attention Is All You Need

    Attention Is All You Need

    Attention_Is_All_You_Need

  • Residual neural network
  • Type of artificial neural network

    benefit of mitigating the vanishing gradient problem to some extent. However, it is crucial to acknowledge that the vanishing gradient issue is not the root

    Residual neural network

    Residual neural network

    Residual_neural_network

  • Transformer (deep learning)
  • Algorithm for modelling sequential data

    propagate arbitrarily far down the sequence, but in practice the vanishing-gradient problem leaves the model's state at the end of a long sentence without

    Transformer (deep learning)

    Transformer (deep learning)

    Transformer_(deep_learning)

  • Highway network
  • Type of artificial neural network

    architectures is its ability to overcome or partially prevent the vanishing gradient problem, thus improving its optimization. Gating mechanisms are used to

    Highway network

    Highway_network

  • Rectified linear unit
  • Type of activation function

    allows a small, positive gradient when the unit is inactive, helping to mitigate the vanishing gradient problem. This gradient is defined by a parameter

    Rectified linear unit

    Rectified linear unit

    Rectified_linear_unit

  • Deep learning
  • Branch of machine learning

    and analyzed the vanishing gradient problem. Hochreiter proposed recurrent residual connections to solve the vanishing gradient problem. This led to the

    Deep learning

    Deep learning

    Deep_learning

  • Generative adversarial network
  • Deep learning method

    zero. In such case, the generator cannot learn, a case of the vanishing gradient problem. Intuitively speaking, the discriminator is too good, and since

    Generative adversarial network

    Generative adversarial network

    Generative_adversarial_network

  • Inception (deep learning architecture)
  • Family of convolutional neural networks

    et al, 2014). Since Inception v1 is deep, it suffered from the vanishing gradient problem. The team solved it by using two "auxiliary classifiers", which

    Inception (deep learning architecture)

    Inception_(deep_learning_architecture)

  • Swish function
  • Mathematical activation function in data analysis

    the improvement is that the swish function helps alleviate the vanishing gradient problem during backpropagation. Activation function Gating mechanism Ramachandran

    Swish function

    Swish function

    Swish_function

  • Weight initialization
  • Technique for setting initial values of trainable parameters in a neural network

    gradient signals during backpropagation, and the quality of the final model. Proper initialization is necessary for avoiding issues such as vanishing

    Weight initialization

    Weight_initialization

  • Activation function
  • Artificial neural network node function

    activation functions, because they are less likely to suffer from the vanishing gradient problem. Ridge functions are multivariate functions acting on a linear

    Activation function

    Activation function

    Activation_function

  • Gating mechanism
  • Regulator for flow of signals in neural networks

    short-term memory (LSTM). They were proposed to mitigate the vanishing gradient problem often encountered by regular RNNs. An LSTM unit contains three

    Gating mechanism

    Gating_mechanism

  • Artificial intelligence
  • Intelligence of machines

    preserve longterm dependencies and are less sensitive to the vanishing gradient problem. Convolutional neural networks (CNNs) use layers of kernels to

    Artificial intelligence

    Artificial_intelligence

  • Yamabe problem
  • Differential geometry conjecture

    side vanishes. The consequent vanishing of the left-hand side proves the following fact, due to Obata (1971): Every solution to the Yamabe problem on a

    Yamabe problem

    Yamabe_problem

  • Machine learning in video games
  • implementation suffers from a lack of long term memory due to the vanishing gradient problem, thus it is rarely used over newer implementations. A long short-term

    Machine learning in video games

    Machine_learning_in_video_games

  • Jürgen Schmidhuber
  • German computer scientist (born 1963)

    compressor[further explanation needed] and analyzed and overcame the vanishing gradient problem. This led to the creation of long short-term memory (LSTM), a

    Jürgen Schmidhuber

    Jürgen Schmidhuber

    Jürgen_Schmidhuber

  • History of artificial neural networks
  • analyzed the vanishing gradient problem.[clarification needed] Hochreiter suggested recurrent residual connections to solve the problem, leading to the

    History of artificial neural networks

    History_of_artificial_neural_networks

  • Speech recognition
  • Automatic conversion of spoken language into text

    Hochreiter & Jürgen Schmidhuber in 1997. LSTM RNNs avoid the vanishing gradient problem and can learn "Very Deep Learning" tasks that require memories

    Speech recognition

    Speech_recognition

  • Neural network (machine learning)
  • Computational model used in machine learning

    Sepp Hochreiter's diploma thesis identified and analyzed the vanishing gradient problem and proposed recurrent residual connections to solve it. He and

    Neural network (machine learning)

    Neural network (machine learning)

    Neural_network_(machine_learning)

  • Sepp Hochreiter
  • German computer scientist

    [cs.LG]. Hochreiter, S. (1998). "The Vanishing Gradient Problem During Learning Recurrent Neural Nets and Problem Solutions". International Journal of

    Sepp Hochreiter

    Sepp Hochreiter

    Sepp_Hochreiter

  • Types of artificial neural networks
  • Classification of Artificial Neural Networks (ANNs)

    certain time series. The long short-term memory (LSTM) avoids the vanishing gradient problem. It works even when with long delays between inputs and can handle

    Types of artificial neural networks

    Types_of_artificial_neural_networks

  • Batch normalization
  • Method of improving artificial neural network

    controls how quickly the network learns—without causing problems like vanishing or exploding gradients, where updates become too small or too large. It also

    Batch normalization

    Batch_normalization

  • List of unsolved problems in mathematics
  • |f'(z)||z-c|} ? The Pompeiu problem on the topology of domains for which some nonzero function has integrals that vanish over every congruent copy Sendov's

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Backpropagation
  • Optimization algorithm for artificial neural networks

    In machine learning, backpropagation is a gradient computation method commonly used for training a neural network in computing parameter updates. It is

    Backpropagation

    Backpropagation

  • University of Illinois Center for Supercomputing Research and Development
  • American research center, 1985–1995

    gradients which turn result in optimization problems that are numerically poorly conditioned. This property has been called the “vanishing gradient

    University of Illinois Center for Supercomputing Research and Development

    University_of_Illinois_Center_for_Supercomputing_Research_and_Development

  • Inverse problem
  • Process of calculating the causal factors that produced a set of observations

    with a linear inverse problem, the objective function is quadratic. For its minimization, it is classical to compute its gradient using the same rationale

    Inverse problem

    Inverse_problem

  • Sequential quadratic programming
  • Optimization algorithm

    problem is unconstrained, then the method reduces to Newton's method for finding a point where the gradient of the objective vanishes. If the problem

    Sequential quadratic programming

    Sequential_quadratic_programming

  • Stokes problem
  • Oscillating boundary layer over a plate

    vanishing velocity at the plate u ( 0 , t ) = 0 {\displaystyle u(0,t)=0} . Unlike the stationary fluid in the original problem, the pressure gradient

    Stokes problem

    Stokes problem

    Stokes_problem

  • Backtracking line search
  • Mathematical optimization method

    use requires that the objective function is differentiable and that its gradient is known. The method involves starting with a relatively large estimate

    Backtracking line search

    Backtracking_line_search

  • QCD vacuum
  • Lowest energy state in quantum chromodynamics

    is an example of a non-perturbative vacuum state, characterized by non-vanishing condensates such as the gluon condensate and the quark condensate in the

    QCD vacuum

    QCD_vacuum

  • Finite strain theory
  • Mathematical model for describing material deformation under stress

    {\displaystyle \mathbf {E} } vanishes for all rigid-body motions the dependence of E {\displaystyle \mathbf {E} } on the displacement gradient tensor ∇ u {\displaystyle

    Finite strain theory

    Finite_strain_theory

  • Neural tangent kernel
  • Type of kernel induced by artificial neural networks

    methods: gradient descent in the infinite-width limit is fully equivalent to kernel gradient descent with the NTK. As a result, using gradient descent

    Neural tangent kernel

    Neural_tangent_kernel

  • Vector calculus identities
  • Mathematical identities

    the vanishing of the square of the exterior derivative in the De Rham chain complex. The Laplacian of a scalar field is the divergence of its gradient: Δ

    Vector calculus identities

    Vector_calculus_identities

  • Schoenflies problem
  • Extends the Jordan curve theorem to characterize the inner and outer regions

    In mathematics, the Schoenflies problem or Schoenflies theorem, of geometric topology is a sharpening of the Jordan curve theorem by Arthur Schoenflies

    Schoenflies problem

    Schoenflies_problem

  • Wasserstein metric
  • Distance function defined between probability distributions

    framework of generative adversarial networks (GAN), to alleviate the vanishing gradient and the mode collapse issues. The special case of normal distributions

    Wasserstein metric

    Wasserstein_metric

  • Navier–Stokes equations
  • Equations of motion for viscous fluids

    applied (additionally, the pressure gradient is solved for). The nonlinear term makes this a very difficult problem to solve analytically (a lengthy implicit

    Navier–Stokes equations

    Navier–Stokes_equations

  • Calculus of variations
  • Differential calculus on function spaces

    for the problem. The variational problem also applies to more general boundary conditions. Instead of requiring that y {\displaystyle y} vanish at the

    Calculus of variations

    Calculus_of_variations

  • Shing-Tung Yau
  • Chinese-American mathematician (born 1949)

    Donaldson-Uhlenbeck-Yau theorem (done with Karen Uhlenbeck), and the Cheng−Yau and Li−Yau gradient estimates for partial differential equations (found with Shiu-Yuen Cheng

    Shing-Tung Yau

    Shing-Tung Yau

    Shing-Tung_Yau

  • LOBPCG
  • Method for finding largest (or smallest) eigenvalues

    Locally Optimal Block Preconditioned Conjugate Gradient (LOBPCG) is a matrix-free method for finding the largest (or smallest) eigenvalues and the corresponding

    LOBPCG

    LOBPCG

  • Fluid mechanics
  • Branch of physics

    be a fluid whose shear stress is linearly proportional to the velocity gradient in the direction perpendicular to the plane of shear. This definition means

    Fluid mechanics

    Fluid_mechanics

  • Scalar field
  • Assignment of numbers to points in space

    universe (inflation), helping to solve the horizon problem and giving a hypothetical reason for the non-vanishing cosmological constant of cosmology. Massless

    Scalar field

    Scalar field

    Scalar_field

  • Correspondence problem
  • correspondence problem, as the basis for calculating optical flow and stereo matching, is a fundamental problem in image processing. It refers to the problem in computer

    Correspondence problem

    Correspondence_problem

  • Convolutional neural network
  • Type of feedforward neural network

    are many fewer parameters, which helps avoid the vanishing gradients and exploding gradients problems seen during backpropagation in earlier neural networks

    Convolutional neural network

    Convolutional_neural_network

  • Simulated annealing
  • Probabilistic optimization technique and metaheuristic

    SA may be preferable to exact algorithms such as gradient descent or branch and bound. The problems solved by SA are currently formulated by an objective

    Simulated annealing

    Simulated annealing

    Simulated_annealing

  • Evolutionary invasion analysis
  • Mathematical modelling of phenotypic evolution

    selection gradient is known. To locate singular strategies, it is sufficient to find the points for which the selection gradient vanishes, i.e. to find

    Evolutionary invasion analysis

    Evolutionary_invasion_analysis

  • Agena target vehicle
  • Uncrewed spacecraft used during NASA's Gemini program

    stability in uncontrolled mode. This technique is now known as gravity-gradient stabilization. Using a similar tether and a few thruster bursts to rotate

    Agena target vehicle

    Agena target vehicle

    Agena_target_vehicle

  • List of numerical analysis topics
  • differentiation Adjoint state method — approximates gradient of a function in an optimization problem Euler–Maclaurin formula Numerical methods for ordinary

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Quantum field theory
  • Theoretical framework in physics

    as all their coupling constants have vanishing β function. (The converse is not true, however — the vanishing of all β functions does not imply conformal

    Quantum field theory

    Quantum field theory

    Quantum_field_theory

  • Symmetric rank-one
  • on the derivatives (gradients) calculated at two points. It is a generalization to the secant method for a multidimensional problem. This update maintains

    Symmetric rank-one

    Symmetric_rank-one

  • Goldstone boson
  • Type of massless subatomic particle

    symmetry-broken theory, vanishing momentum ("soft") Goldstone bosons involved in field-theoretic amplitudes make such amplitudes vanish ("Adler zeros"). In

    Goldstone boson

    Goldstone_boson

  • Informant (statistics)
  • Gradient of the likelihood function

    In statistics, the informant or score is the gradient of the log-likelihood function with respect to the parameter vector. Evaluated at a particular value

    Informant (statistics)

    Informant_(statistics)

  • Lotka–Volterra equations
  • Equations modelling predator–prey cycles

    by consequence, the foxes as well. This modelling problem has been called the "atto-fox problem", an atto-fox being a notional 10−18 of a fox. A density

    Lotka–Volterra equations

    Lotka–Volterra_equations

  • Multiple sclerosis
  • Disease that damages the myelin sheaths around nerves

    HLA locus. The prevalence of MS from a geographic standpoint resembles a gradient, with it being more common in people who live farther from the equator

    Multiple sclerosis

    Multiple sclerosis

    Multiple_sclerosis

  • Hp-FEM
  • Generalization of finite element method

    standard FEM and hp-FEM. The problem geometry is a cube with a missing corner. The exact solution has a singular gradient (an analogy of infinite stress)

    Hp-FEM

    Hp-FEM

  • Green's identities
  • Vector calculus formulas relating the bulk with the boundary of a region

    Laplacian is a self-adjoint operator in the L2 inner product for functions vanishing on the boundary so that the right hand side of the above identity is zero

    Green's identities

    Green's_identities

  • Laplace's equation
  • Second-order partial differential equation

    divergence operator (also symbolized "div"), ∇ {\displaystyle \nabla } is the gradient operator (also symbolized "grad"), and f ( x , y , z ) {\displaystyle f(x

    Laplace's equation

    Laplace's equation

    Laplace's_equation

  • Bernoulli's principle
  • Principle relating to fluid dynamics

    dynamics If the particle is in a region of varying pressure (a non-vanishing pressure gradient in the x-direction) and if the particle has a finite·size l,

    Bernoulli's principle

    Bernoulli's principle

    Bernoulli's_principle

  • Line integral
  • Definite integral of a scalar or vector field along a path

    calculus. The gradient is defined from Riesz representation theorem, and inner products in complex analysis involve conjugacy (the gradient of a function

    Line integral

    Line_integral

  • Three-dimensional space
  • Geometric model of the physical space

    quaternions q = a + u i + v j + w k {\displaystyle q=a+ui+vj+wk} which had a vanishing scalar component, that is, a = 0 {\displaystyle a=0} . While not explicitly

    Three-dimensional space

    Three-dimensional space

    Three-dimensional_space

  • Non-linear least squares
  • Approximation method in statistics

    definite at a stationary point in the objective function, because the gradient vanishes and no unique direction of descent exists. Refinement from a point

    Non-linear least squares

    Non-linear_least_squares

  • Rayleigh–Bénard convection
  • Type of heat transfer within fluids

    will vary linearly between the bottom and top plane. A uniform linear gradient of temperature will be established. (This system may be modelled by statistical

    Rayleigh–Bénard convection

    Rayleigh–Bénard convection

    Rayleigh–Bénard_convection

  • Radu I. Boț
  • Romanian mathematician and academic

    (30 September 2023). "Alternating Proximal-Gradient Steps for (Stochastic) Nonconvex-Concave Minimax Problems". SIAM Journal on Optimization. 33 (3): 1884–1913

    Radu I. Boț

    Radu_I._Boț

  • Laplace operator
  • Differential operator in mathematics

    or Laplacian is a differential operator given by the divergence of the gradient of a scalar function on Euclidean space. It is usually denoted by the symbols

    Laplace operator

    Laplace_operator

  • Geroch's splitting theorem
  • Theory of hyperbolic spacetimes

    Such a function is smooth on convex neighborhoods and its gradient is timelike when non-vanishing. The latter property is essential to ensure the non-degeneracy

    Geroch's splitting theorem

    Geroch's_splitting_theorem

  • Atmospheric refraction
  • Deviation of light as it moves through the atmosphere

    the amount of atmospheric refraction is a function of the temperature gradient, temperature, pressure, and humidity (the amount of water vapor, which

    Atmospheric refraction

    Atmospheric refraction

    Atmospheric_refraction

  • Green's function
  • Method of solution to differential equations

    field. If the problem is to solve a Dirichlet boundary value problem, the Green's function should be chosen such that G(x,x′) vanishes when either x or

    Green's function

    Green's function

    Green's_function

  • Laplace–Runge–Lenz vector
  • Vector used in astronomy

    the orbits are perpendicular to all gradients of all these independent isosurfaces, five in this specific problem, and hence are determined by the generalized

    Laplace–Runge–Lenz vector

    Laplace–Runge–Lenz_vector

  • Griewank function
  • challenges of non-convex, non-smooth, or high-dimensional problems, including sub-gradient, hybrid, and evolutionary methods. The function's resemblance

    Griewank function

    Griewank function

    Griewank_function

  • Halbach array
  • Special arrangement of permanent magnets

    at the inner boundary and at the outer boundary. The potential gradient has non-vanishing radial component β cos ⁡ θ − M 0 ln ⁡ r cos ⁡ θ − M 0 cos ⁡ θ

    Halbach array

    Halbach array

    Halbach_array

  • Risch algorithm
  • Method for evaluating indefinite integrals

    who developed it in 1968. The algorithm transforms the problem of integration into a problem in algebra. It is based on the form of the function being

    Risch algorithm

    Risch_algorithm

  • Adjoint equation
  • Linear differential equation

    usually derived from its primal equation using integration by parts. Gradient values with respect to a particular quantity of interest can be efficiently

    Adjoint equation

    Adjoint_equation

  • Biodiversity
  • Variety and variability of life forms

    area and contain about 50% of the world's species. There are latitudinal gradients in species diversity for both marine and terrestrial taxa. Since life

    Biodiversity

    Biodiversity

    Biodiversity

  • Change of variables
  • Mathematical technique for simplification

    p / d x {\displaystyle dp/dx} the pressure gradient, both constants. By scaling the variables the problem becomes d 2 u ^ d y ^ 2 = 1 ; u ^ ( 0 ) = u

    Change of variables

    Change_of_variables

  • Bôcher Memorial Prize
  • American award for mathematical analysis

    one-dimensional Cauchy problem. Oxford Lecture Series in Mathematics and its Applications, 20. Oxford University Press, Oxford, 2000. xii+250 pp. Vanishing viscosity

    Bôcher Memorial Prize

    Bôcher_Memorial_Prize

  • George Mallory
  • English mountaineer (1886–1924)

    two climbers and eight porters ascended the North Ridge with an average gradient of 45 degrees, they were exposed to a penetrating northwest wind. At approximately

    George Mallory

    George Mallory

    George_Mallory

  • Camp Fire (2018)
  • Wildfire in Northern California, US

    allowing for northerly atmospheric flow, created an east–west pressure gradient. At the same time, a shortwave trough (a smaller-scale 'kink' of low pressure

    Camp Fire (2018)

    Camp Fire (2018)

    Camp_Fire_(2018)

  • Monarch butterfly
  • Milkweed butterfly in the family Nymphalidae

    ; Maron, John L. (January 2019). "Population Variation, Environmental Gradients, and the Evolutionary Ecology of Plant Defense against Herbivory". The

    Monarch butterfly

    Monarch butterfly

    Monarch_butterfly

  • Compatibility (mechanics)
  • Physical condition

    {F}}={\boldsymbol {0}}} where F {\displaystyle {\boldsymbol {F}}} is the deformation gradient. The compatibility conditions in linear elasticity are obtained by observing

    Compatibility (mechanics)

    Compatibility_(mechanics)

  • Mizoram
  • State in Northeast India, India

    other language being English Percentages represent the gradient over 100m, 10% is a gradient of 10 over 100m. "Area and Population – Statistical Year

    Mizoram

    Mizoram

    Mizoram

  • Bias–variance tradeoff
  • Property of a model

    Retrieved 17 November 2024. Nemeth, C.; Fearnhead, P. (2021). "Stochastic Gradient Markov Chain Monte Carlo". Journal of the American Statistical Association

    Bias–variance tradeoff

    Bias–variance tradeoff

    Bias–variance_tradeoff

  • K-means clustering
  • Vector quantization algorithm minimizing the sum of squared deviations

    number of free parameters and poses some methodological issues due to vanishing clusters or badly-conditioned covariance matrices. k-means is closely

    K-means clustering

    K-means_clustering

  • Helmholtz decomposition
  • Certain vector fields are the sum of an irrotational and a solenoidal vector field

    {R} )} is a scalar potential, ∇ Φ {\displaystyle \nabla \Phi } is its gradient, and ∇ ⋅ R {\displaystyle \nabla \cdot \mathbf {R} } is the divergence

    Helmholtz decomposition

    Helmholtz_decomposition

  • Conical intersection
  • Location of a discrete degeneracy between two electronic states

    (intersect) and the non-adiabatic couplings between these states are non-vanishing. In the vicinity of conical intersections, the Born–Oppenheimer approximation

    Conical intersection

    Conical intersection

    Conical_intersection

  • Electrostatics
  • Study of still or slow electric charges

    field is irrotational, it is possible to express the electric field as the gradient of a scalar function, ϕ {\displaystyle \phi } , called the electrostatic

    Electrostatics

    Electrostatics

    Electrostatics

  • Bull shark
  • Species of fish

    gland mass of bull sharks Carcharhinus leucas, captured along a salinity gradient". Comparative Biochemistry and Physiology A. 138 (3): 363–371. doi:10.1016/j

    Bull shark

    Bull shark

    Bull_shark

  • Measurement in quantum mechanics
  • Interaction of a quantum system with a classical observer

    with non-zero magnetic moment are deflected, due to the magnetic field gradient, from a straight path. The screen reveals discrete points of accumulation

    Measurement in quantum mechanics

    Measurement_in_quantum_mechanics

  • Creation science
  • Pseudoscientific form of Young Earth creationism

    October 18, 2014. Retrieved 2014-09-18. Morris, Henry M. (June 1986). "The Vanishing Case for Evolution". Acts & Facts. 15 (6). ISSN 1094-8562. Retrieved 2014-09-18

    Creation science

    Creation_science

  • Stokes flow
  • Type of fluid flow

    velocity of the fluid, ∇ p {\displaystyle {\boldsymbol {\nabla }}p} is the gradient of the pressure, μ {\displaystyle \mu } is the dynamic viscosity, and f

    Stokes flow

    Stokes flow

    Stokes_flow

  • David Attenborough
  • English broadcaster and natural historian (born 1926)

    at the opening ceremony. In it he stated that humans were "the greatest problem solvers to have ever existed on Earth" and spoke of his optimism for the

    David Attenborough

    David Attenborough

    David_Attenborough

  • Streamline upwind Petrov–Galerkin pressure-stabilizing Petrov–Galerkin formulation for incompressible Navier–Stokes equations
  • Finite element method for Navier-Stokes equations

    {\displaystyle \nabla } and ∇ ⋅ {\displaystyle \nabla \cdot } are the usual gradient and divergence operators. The functions g {\displaystyle \mathbf {g} }

    Streamline upwind Petrov–Galerkin pressure-stabilizing Petrov–Galerkin formulation for incompressible Navier–Stokes equations

    Streamline_upwind_Petrov–Galerkin_pressure-stabilizing_Petrov–Galerkin_formulation_for_incompressible_Navier–Stokes_equations

  • Louis Nirenberg
  • Canadian-American mathematician (1925–2020)

    boundary. Their result is that the gradient of the solution is Hölder continuous, with a L∞ estimate for the gradient which is independent of the distance

    Louis Nirenberg

    Louis Nirenberg

    Louis_Nirenberg

  • Bounded variation
  • Real function with finite total variation

    generalized solution of the Cauchy problem for a quasi-linear equation of first order by the introduction of "vanishing viscosity"", Uspekhi Matematicheskikh

    Bounded variation

    Bounded_variation

  • Neumann–Poincaré operator
  • Non-self-adjoint compact operator used to solve boundary value problems for the Laplacian

    Dirichlet problems have unique solutions. For the interior Neumann problem, if a solution u is harmonic in 0 and its interior normal derivative vanishes, then

    Neumann–Poincaré operator

    Neumann–Poincaré_operator

  • L'Hôpital's rule
  • Mathematical rule for evaluating limits

    well defined. L'Hôpital's rule states that in such cases (assuming a non-vanishing derivative in the denominator), lim x → c f ( x ) g ( x ) = lim x → c

    L'Hôpital's rule

    L'Hôpital's_rule

  • Matrix (mathematics)
  • Array of numbers

    solving linear systems Ax = b for sparse matrices A, such as the conjugate gradient method. An algorithm is, roughly speaking, numerically stable if little

    Matrix (mathematics)

    Matrix (mathematics)

    Matrix_(mathematics)

  • Monge–Ampère equation
  • Nonlinear second-order partial differential equation of special kind

    if Q x ( ξ ) {\displaystyle Q_{x}(\xi )} is degenerate (the matrix has vanishing determinant), degenerate elliptic if it is elliptic everywhere, elliptic

    Monge–Ampère equation

    Monge–Ampère_equation

  • Faraday's law of induction
  • Basic law of electromagnetism

    fields, the circulation is zero, since the field can be expressed as the gradient of a scalar potential. In contrast, a time-varying magnetic field produces

    Faraday's law of induction

    Faraday's law of induction

    Faraday's_law_of_induction

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Online names & meanings

  • Vela
  • Girl/Female

    Hindu

    Vela

    Time, Season

  • Yogita
  • Girl/Female

    Assamese, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Tamil, Telugu

    Yogita

    One who can Concentrate

  • Bishanpal
  • Boy/Male

    Hindu, Indian, Marathi, Punjabi, Sikh

    Bishanpal

    Raised by God

  • Hamon-gog
  • Girl/Female

    Biblical

    Hamon-gog

    The multitude of Gog.

  • Lohengrin
  • Boy/Male

    Arthurian Legend

    Lohengrin

    Son of Percival.

  • Premsangat
  • Boy/Male

    Indian, Punjabi, Sikh

    Premsangat

    Lover of Holy Company

  • MEGHANN
  • Female

    Irish

    MEGHANN

    Variant spelling of Irish Meghan, MEGHANN means "pearl."

  • Berinhard
  • Boy/Male

    German

    Berinhard

    Brave as a Bear

  • Ishtob
  • Biblical

    Ishtob

    good man

  • Enzo
  • Boy/Male

    Teutonic American Spanish Italian

    Enzo

    Rules an estate.

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VANISHING GRADIENT-PROBLEM

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VANISHING GRADIENT-PROBLEM

  • Varnishing
  • n.

    The act of laying on varnish; also, materials for varnish.

  • Vanishing
  • p. pr. & vb. n.

    of Vanish

  • Gradient
  • n.

    The rate of regular or graded ascent or descent in a road; grade.

  • Gradient
  • n.

    A part of a road which slopes upward or downward; a portion of a way not level; a grade.

  • Finish
  • n.

    See Finishing coat, under Finishing.

  • Radiant
  • a.

    Giving off rays; -- said of a bearing; as, the sun radiant; a crown radiant.

  • Gradient
  • a.

    Moving by steps; walking; as, gradient automata.

  • Gradient
  • n.

    The rate of increase or decrease of a variable magnitude, or the curve which represents it; as, a thermometric gradient.

  • Radiant
  • a.

    Beaming with vivacity and happiness; as, a radiant face.

  • Gradient
  • a.

    Rising or descending by regular degrees of inclination; as, the gradient line of a railroad.

  • Vanishment
  • n.

    A vanishing.

  • Gradin
  • n.

    Alt. of Gradine

  • Evanishment
  • n.

    A vanishing; disappearance.

  • Evanescent
  • a.

    Vanishing from notice; imperceptible.

  • Dissolving
  • a.

    Melting; breaking up; vanishing.

  • Clivity
  • n.

    Inclination; ascent or descent; a gradient.

  • Gradient
  • a.

    Adapted for walking, as the feet of certain birds.

  • Radiant
  • a.

    Especially, emitting or darting rays of light or heat; issuing in beams or rays; beaming with brightness; emitting a vivid light or splendor; as, the radiant sun.

  • Gradino
  • n.

    A step or raised shelf, as above a sideboard or altar. Cf. Superaltar, and Gradin.