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NONLINEAR EXPECTATION

  • Nonlinear expectation
  • In probability theory, a nonlinear expectation is a nonlinear generalization of the expectation. Nonlinear expectations are useful in utility theory as

    Nonlinear expectation

    Nonlinear_expectation

  • Expected value
  • Average value of a random variable

    X Median – indicated by m {\displaystyle m} in a drawing above Nonlinear expectation – a generalization of the expected value Population mean Predicted

    Expected value

    Expected value

    Expected_value

  • G-expectation
  • In probability theory, the g-expectation is a nonlinear expectation based on a backwards stochastic differential equation (BSDE) originally developed by

    G-expectation

    G-expectation

  • Nonlinearity (disambiguation)
  • Topics referred to by the same term

    Look up nonlinear or nonlinearity in Wiktionary, the free dictionary. Nonlinearity is a property of mathematical functions or data that cannot be graphed

    Nonlinearity (disambiguation)

    Nonlinearity_(disambiguation)

  • Choquet integral
  • Subadditive or superadditive integral

    related methods in their formulation of cumulative prospect theory. Nonlinear expectation Superadditivity Subadditivity Choquet, G. (1953). "Theory of capacities"

    Choquet integral

    Choquet_integral

  • Peng Shige
  • Chinese mathematician (born 1947)

    finance. A type of nonlinear expectation, called the g-expectation, was also derived from the theory of BSDEs. General theories of nonlinear expectations were

    Peng Shige

    Peng Shige

    Peng_Shige

  • Quantum vacuum state
  • Quantum state with the lowest possible energy

    tiny nonlinearity can be interpreted in terms of virtual pair production. A characteristic electric field strength for which the nonlinearities become

    Quantum vacuum state

    Quantum vacuum state

    Quantum_vacuum_state

  • Nonlinear system identification
  • Identification of nonlinear systems

    that there are very many different types of nonlinear systems. Historically, system identification for nonlinear systems has developed by focusing on specific

    Nonlinear system identification

    Nonlinear_system_identification

  • List of nonlinear narrative television series
  • Nonlinear narrative is a storytelling technique in which the events are depicted, for example, out of chronological order, or in other ways where the

    List of nonlinear narrative television series

    List_of_nonlinear_narrative_television_series

  • Organic nonlinear optical materials
  • relatively strong nonlinear optical properties due to delocalized electrons at π − π {\displaystyle \pi -\pi } * orbitals. This expectation explains the extensive

    Organic nonlinear optical materials

    Organic_nonlinear_optical_materials

  • Nonlinear mixed-effects model
  • Class of statistical models

    approximation of the expectation-maximization algorithm gives an alternative approach for doing maximum-likelihood estimation. Nonlinear mixed-effects models

    Nonlinear mixed-effects model

    Nonlinear_mixed-effects_model

  • Tsallis entropy
  • Generalization of the standard Boltzmann–Gibbs entropy

    generalization of the standard Boltzmann–Gibbs entropy. It is proportional to the expectation of the q-logarithm of a distribution. The concept was introduced in 1988

    Tsallis entropy

    Tsallis_entropy

  • Entanglement witness
  • Construct in quantum information theory

    be linear or nonlinear functionals of the density matrix. If linear, then they can also be viewed as observables for which the expectation value of the

    Entanglement witness

    Entanglement_witness

  • Multilayer perceptron
  • Type of feedforward neural network

    feedforward neural network consisting of fully connected neurons with nonlinear activation functions, organized in layers, notable for being able to distinguish

    Multilayer perceptron

    Multilayer_perceptron

  • Nonlinear Dirac equation
  • Dirac equation for self-interacting fermions

    Van der Waerden notation for the notation. In quantum field theory, the nonlinear Dirac equation is a model of self-interacting Dirac fermions. This model

    Nonlinear Dirac equation

    Nonlinear Dirac equation

    Nonlinear_Dirac_equation

  • Well-posed problem
  • Property of differential equations describing physical phenomena

    initial data can result in much larger errors in the answers. Problems in nonlinear complex systems (so-called chaotic systems) provide well-known examples

    Well-posed problem

    Well-posed_problem

  • Kalman filter
  • Algorithm that estimates unknowns from a series of measurements over time

    in the minimum mean-square-error sense, although there may be better nonlinear estimators. It is a common misconception (perpetuated in the literature)

    Kalman filter

    Kalman filter

    Kalman_filter

  • Principal component analysis
  • Method of data analysis

    and in particular to the DCT-II which is simply known as the "DCT". Nonlinear dimensionality reduction techniques tend to be more computationally demanding

    Principal component analysis

    Principal component analysis

    Principal_component_analysis

  • Filtering problem (stochastic processes)
  • Mathematical model for state estimation

    implemented in a computer with finite memory. A finite dimensional approximated nonlinear filter may be more based on heuristics, such as the extended Kalman filter

    Filtering problem (stochastic processes)

    Filtering_problem_(stochastic_processes)

  • Quantum amplifier
  • Amplifier that uses quantum mechanical methods

    {x}})~} . Spatial coordinates do not appear in the solution. Denote the expectation value of the initial field as   ⟨ a ^ ⟩ i n i t i a l   {\displaystyle

    Quantum amplifier

    Quantum_amplifier

  • Jarzynski equality
  • Equation in statistical mechanics

    work is negative, and those contribute enormously to the expectation, giving us an expectation that is exactly one. A question has been raised about who

    Jarzynski equality

    Jarzynski_equality

  • Generative topographic map
  • smooth map and the noise are all learned from the training data using the expectation–maximization (EM) algorithm. GTM was introduced in 1996 in a paper by

    Generative topographic map

    Generative_topographic_map

  • Eigenstate thermalization hypothesis
  • Hypothesis about quantum and statistical mechanics

    |\Psi (0)\rangle =\sum _{\alpha }c_{\alpha }|E_{\alpha }\rangle ,} the expectation value of any observable A ^ {\displaystyle {\hat {A}}} is ⟨ A ^ ⟩ t ≡

    Eigenstate thermalization hypothesis

    Eigenstate_thermalization_hypothesis

  • Least squares
  • Approximation method in statistics

    problems fall into two categories: linear or ordinary least squares and nonlinear least squares, depending on whether or not the model functions are linear

    Least squares

    Least squares

    Least_squares

  • St. Petersburg paradox
  • Paradox involving a game with repeated coin flipping

    "Although the standard calculation shows that the value of [the player's] expectation is infinitely great, it has ... to be admitted that any fairly reasonable

    St. Petersburg paradox

    St._Petersburg_paradox

  • Terence Tao
  • Australian and American mathematician (born 1975)

    existence and smoothness problem must take into account the specific nonlinear structure of the equations. In particular, certain previously proposed

    Terence Tao

    Terence Tao

    Terence_Tao

  • Scalar field theory
  • Field theory of scalar fields

    sometimes said to be interacting, because the Euler–Lagrange equation is now nonlinear, implying a self-interaction. The action for the most general such theory

    Scalar field theory

    Scalar_field_theory

  • Information field theory
  • Statistical theory

    data. IFT extends such known filter formula to situations with nonlinear physics, nonlinear devices, non-Gaussian field or noise statistics, dependence of

    Information field theory

    Information_field_theory

  • Particle filter
  • Type of Monte Carlo algorithms for signal processing and statistical inference

    algorithms used to find approximate solutions for filtering problems for nonlinear state-space systems, such as signal processing and Bayesian statistical

    Particle filter

    Particle_filter

  • Expected utility hypothesis
  • Concept in economics

    expected values are finite) than expected value alone. He proposed that a nonlinear function of the utility of an outcome should be used instead of the expected

    Expected utility hypothesis

    Expected_utility_hypothesis

  • Nelder–Mead method
  • Numerical optimization algorithm

    search method (based on function comparison) and is often applied to nonlinear optimization problems for which derivatives may not be known. However

    Nelder–Mead method

    Nelder–Mead method

    Nelder–Mead_method

  • Polynomial regression
  • Statistics concept

    variable y is modeled as a polynomial in x. Polynomial regression fits a nonlinear relationship between the value of x and the corresponding conditional

    Polynomial regression

    Polynomial regression

    Polynomial_regression

  • Introduction to gauge theory
  • Introductory article

    has been distorted by a coordinate transformation, so that there is a nonlinear relationship between the old (x, y) coordinates and the new ones. Einstein's

    Introduction to gauge theory

    Introduction to gauge theory

    Introduction_to_gauge_theory

  • Gauss–Markov theorem
  • Theorem related to ordinary least squares

    the linear regression model are uncorrelated, have equal variances and expectation value of zero. The errors do not need to be normal, nor do they need

    Gauss–Markov theorem

    Gauss–Markov_theorem

  • Regression analysis
  • Set of statistical processes for estimating the relationships among variables

    regression), this allows the researcher to estimate the conditional expectation (or population average value) of the dependent variable when the independent

    Regression analysis

    Regression analysis

    Regression_analysis

  • Ohm's law
  • Law of electrical current and voltage

    but in the turbulent flow region the pressure–flow relations become nonlinear. The hydraulic analogy to Ohm's law has been used, for example, to approximate

    Ohm's law

    Ohm's law

    Ohm's_law

  • Cluster expansion
  • High-temperature expansion in statistical mechanics

    quantum-optical properties, all measurable expectation values can be expressed in the form of an N-particle expectation value ⟨ N ^ ⟩ ≡ ⟨ B ^ 1 † ⋯ B ^ K †  

    Cluster expansion

    Cluster_expansion

  • Autoregressive moving-average model
  • Statistical model used in time series analysis

    various generalizations of ARMA. Nonlinear AR (NAR), nonlinear MA (NMA) and nonlinear ARMA (NARMA) model nonlinear dependence on past values and error

    Autoregressive moving-average model

    Autoregressive_moving-average_model

  • Schrödinger–Newton equation
  • Nonlinear modification of the Schrödinger equation

    referred to as the Newton–Schrödinger or Schrödinger–Poisson equation, is a nonlinear modification of the Schrödinger equation with a Newtonian gravitational

    Schrödinger–Newton equation

    Schrödinger–Newton_equation

  • Mixed model
  • Statistical model containing both fixed effects and random effects

    linear mixed-effects models rather than generalized linear mixed models or nonlinear mixed-effects models. Linear mixed models (LMMs) are statistical models

    Mixed model

    Mixed_model

  • Support vector machine
  • Set of methods for supervised statistical learning

    nonlinear and the transformed space high-dimensional; although the classifier is a hyperplane in the transformed feature space, it may be nonlinear in

    Support vector machine

    Support_vector_machine

  • Cross-correlation
  • Covariance and correlation

    between the input and output of a system with nonlinear dynamics can be completely blind to certain nonlinear effects. This problem arises because some quadratic

    Cross-correlation

    Cross-correlation

    Cross-correlation

  • Gradient descent
  • Optimization algorithm

    are preferred. Gradient descent can also be used to solve a system of nonlinear equations. Below is an example that shows how to use the gradient descent

    Gradient descent

    Gradient descent

    Gradient_descent

  • Optimal instruments
  • Technique for improving the efficiency of estimators in conditional moment models

    generate conditional expectation functions. To estimate parameters of a conditional moment model, the statistician can derive an expectation function (defining

    Optimal instruments

    Optimal_instruments

  • Variational Bayesian methods
  • Mathematical methods used in Bayesian inference and machine learning

    conceptually similar to the expectation–maximization algorithm. (Using the KL-divergence in the other way produces the expectation propagation algorithm.)

    Variational Bayesian methods

    Variational_Bayesian_methods

  • Activation function
  • Artificial neural network node function

    problems can be solved using only a few nodes if the activation function is nonlinear. Modern activation functions include the logistic (sigmoid) function used

    Activation function

    Activation function

    Activation_function

  • Exact diagonalization
  • Numerical technique for solving quantum Hamiltonians

    used to obtain expectation values of observables. For example, if O {\displaystyle {\mathcal {O}}} is an observable, its thermal expectation value is ⟨ O

    Exact diagonalization

    Exact_diagonalization

  • Algebra of random variables
  • Mathematical technique

    algebra for random variables, apart from the elementary symbolic algebra: Expectation algebra, Variance algebra, Covariance algebra, Moment algebra, etc. Considering

    Algebra of random variables

    Algebra_of_random_variables

  • MM algorithm
  • Iterative optimization method

    optimization algorithms that follow the same construction pattern. The expectation–maximization algorithm can be treated as a special case of the MM algorithm

    MM algorithm

    MM_algorithm

  • List of numerical analysis topics
  • Derivation of the conjugate gradient method Nonlinear conjugate gradient method — generalization for nonlinear optimization problems Biconjugate gradient

    List of numerical analysis topics

    List_of_numerical_analysis_topics

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

    as the Lotka–Volterra predator–prey model, are a pair of first-order nonlinear differential equations, frequently used to describe the dynamics of biological

    Lotka–Volterra equations

    Lotka–Volterra_equations

  • Generalized filtering
  • Generalized filtering is a generic Bayesian filtering scheme for nonlinear state-space models. It is based on a variational principle of least action

    Generalized filtering

    Generalized_filtering

  • Goldstone boson
  • Type of massless subatomic particle

    and are characterized by the quantum numbers of these. They transform nonlinearly (shift) under the action of these generators, and can thus be excited

    Goldstone boson

    Goldstone_boson

  • Projection filters
  • Geometric algorithms for signal processing

    statistics, used to find approximate solutions for filtering problems for nonlinear state-space systems. The filtering problem consists of estimating the

    Projection filters

    Projection_filters

  • Local regression
  • Moving average and polynomial regression method for smoothing data

    LOESS and LOWESS thus build on "classical" methods, such as linear and nonlinear least squares regression. They address situations in which the classical

    Local regression

    Local regression

    Local_regression

  • Elastic map
  • Elastic maps provide a tool for nonlinear dimensionality reduction. By their construction, they are a system of elastic springs embedded in the data space

    Elastic map

    Elastic map

    Elastic_map

  • Two-dimensional Yang–Mills theory
  • Yang–Mills theory in two dimensions with a well-defined measure

    Fine used the formal Yang–Mills functional integral to compute loop expectation values. Other approaches include that of Klimek and Kondracki and Ashtekar

    Two-dimensional Yang–Mills theory

    Two-dimensional_Yang–Mills_theory

  • Casimir effect
  • Force resulting from the quantisation of a field

    interfaces, such as electrical conductors and dielectrics, alters the vacuum expectation value of the energy of the second-quantized electromagnetic field. Since

    Casimir effect

    Casimir effect

    Casimir_effect

  • Bayes estimator
  • Mathematical decision rule

    the posterior expected loss). Equivalently, it maximizes the posterior expectation of a utility function. An alternative way of formulating an estimator

    Bayes estimator

    Bayes_estimator

  • Conditioning (probability)
  • Probability theory term

    to be a linear function, but in general it is nonlinear.) One may also treat the conditional expectation as a random variable, — a function of the random

    Conditioning (probability)

    Conditioning_(probability)

  • Classical limit
  • Approximation or recovery of classical mechanics in certain theories

    the ordinary position and momentum in classical mechanics. The quantum expectation values satisfy the Ehrenfest theorem. For a one-dimensional quantum particle

    Classical limit

    Classical_limit

  • Bayesian probability
  • Interpretation of probability

    propensity of some phenomenon, probability is interpreted as reasonable expectation representing a state of knowledge or as quantification of a personal

    Bayesian probability

    Bayesian_probability

  • Taleb distribution
  • Type of probability distribution in economics

    scenario analysis or stress testing. hard-to-compute expectation A subtler issue is that expectation is very sensitive to assumptions about probability:

    Taleb distribution

    Taleb distribution

    Taleb_distribution

  • Normalization (machine learning)
  • Machine learning technique

    x^{(2)}\mapsto \cdots } where each network module can be a linear transform, a nonlinear activation function, a convolution, etc. x ( 0 ) {\displaystyle x^{(0)}}

    Normalization (machine learning)

    Normalization_(machine_learning)

  • Hysteresis (economics)
  • \tau =0,1,\ldots } , where E t − 1 {\displaystyle E_{t-1}} refers to an expectation conditional on values observed no later than time t–1; any temporary

    Hysteresis (economics)

    Hysteresis_(economics)

  • Kernel method
  • Class of algorithms for pattern analysis

    machine (SVM). These methods involve using linear classifiers to solve nonlinear problems. The general task of pattern analysis is to find and study general

    Kernel method

    Kernel_method

  • Mixture of experts
  • Machine learning technique

    also be trained by the expectation-maximization algorithm, just like gaussian mixture models. Specifically, during the expectation step, the "burden" for

    Mixture of experts

    Mixture_of_experts

  • Linear map
  • Mathematical function, in linear algebra

    E [ a X ] = a E [ X ] {\displaystyle E[aX]=aE[X]} ⁠. The conditional expectation is as well. But the variance of a random variable is not linear, because

    Linear map

    Linear_map

  • Confusion and diffusion
  • Properties of the operation of a secure cipher

    the permutation layer to consist of linear Boolean functions, although nonlinear functions can be used, too. In Shannon's original definitions, confusion

    Confusion and diffusion

    Confusion_and_diffusion

  • Universality (dynamical systems)
  • Concept in statistical mechanics

    1975-1976 Feigenbaum, M. J. (1983). "Universal behavior in nonlinear systems". Physica D: Nonlinear Phenomena. 7 (1–3): 16–39. Bibcode:1983PhyD....7...16F

    Universality (dynamical systems)

    Universality_(dynamical_systems)

  • Admissible decision rule
  • Type of "good" decision rule in Bayesian statistics

    which is the negative of the loss.) Define the risk function as the expectation R ( θ , δ ) = E F ( x ∣ θ ) ⁡ [ L ( θ , δ ( x ) ) ] . {\displaystyle

    Admissible decision rule

    Admissible_decision_rule

  • How Not to Be Wrong
  • Book by Jordan Ellenberg

    Chapter 1, Less Like Sweden: Ellenberg encourages his readers to think nonlinearly, and know that "where you should go depends on where you are". To develop

    How Not to Be Wrong

    How_Not_to_Be_Wrong

  • The Legend of Zelda: Breath of the Wild
  • 2017 video game

    encourages exploration and experimentation; the story can be completed in a nonlinear fashion. The five-year development commenced after the release of The

    The Legend of Zelda: Breath of the Wild

    The_Legend_of_Zelda:_Breath_of_the_Wild

  • Zwanzig projection operator
  • Mathematical device used in statistical mechanics

    983. Kawasaki, K. (1973). "Simple derivations of generalized linear and nonlinear Langevin equations". J. Phys. A: Math. Nucl. Gen. 6 (9): 1289–1295. Bibcode:1973JPhA

    Zwanzig projection operator

    Zwanzig_projection_operator

  • Perceptron
  • Algorithm for supervised learning of binary classifiers

    function or the underlying process being modeled by the perceptron is nonlinear, alternative learning algorithms such as the delta rule can be used as

    Perceptron

    Perceptron

  • Rao–Blackwell theorem
  • Statistical theorem

    estimator of a parameter θ {\displaystyle \theta } , then the conditional expectation of δ ( X ) {\displaystyle \delta (X)} given T ( X ) {\displaystyle T(X)}

    Rao–Blackwell theorem

    Rao–Blackwell_theorem

  • Zero-point energy
  • Lowest possible energy of a quantum system or field

    materials that have nonlinear properties that enhance time-varying gravitational fields. Such an effect would be analogous to the nonlinear electromagnetic

    Zero-point energy

    Zero-point energy

    Zero-point_energy

  • XVA
  • Banking valuation adjustments

    default on its unrealized gain). This CVA is the discounted risk-neutral expectation value of the loss expected due to the counterparty not paying in accordance

    XVA

    XVA

  • Outline of regression analysis
  • Overview of and topical guide to regression analysis

    estimation Ridge regression Polynomial regression Segmented regression Nonlinear regression Generalized linear models Logistic regression Multinomial logit

    Outline of regression analysis

    Outline_of_regression_analysis

  • Chekhov's gun
  • Dramatic principle

    long-winded anecdote designed to lure the audience into a false sense of expectation, only to disappoint them with an anticlimactic ending or punchline. Deus

    Chekhov's gun

    Chekhov's gun

    Chekhov's_gun

  • Kingdom Come: Deliverance
  • 2018 video game

    is not very effective against heavy armor. Quests are intended to be nonlinear, with multiple ways to complete objectives to allow multiple character

    Kingdom Come: Deliverance

    Kingdom_Come:_Deliverance

  • S-estimator
  • {1}{n}}\sum _{i=1}^{n}\rho (r_{i}/s)=K} , where K {\displaystyle K} is the expectation value of ρ {\displaystyle \rho } for a standard normal distribution.

    S-estimator

    S-estimator

  • Contraharmonic mean
  • problem can be overcome by taking instead the expectation of the harmonic mean (1/x). The expectation and variance of 1/x are E ⁡ [ 1 x ] = 1 m {\displaystyle

    Contraharmonic mean

    Contraharmonic_mean

  • Jacob Bernoulli
  • Swiss mathematician (1655–1705)

    problem of determining the isochrone is equivalent to solving a first-order nonlinear differential equation. The isochrone, or curve of constant descent, is

    Jacob Bernoulli

    Jacob Bernoulli

    Jacob_Bernoulli

  • Sensitivity analysis
  • Study of uncertainty in the output of a mathematical model or system

    regression, can inaccurately measure sensitivity when the model response is nonlinear with respect to its inputs. In such cases, variance-based measures are

    Sensitivity analysis

    Sensitivity_analysis

  • Iterative reconstruction
  • Image reconstruction algorithms

    likelihood-based approaches: Statistical, likelihood-based iterative expectation-maximization algorithms are now the preferred method of reconstruction

    Iterative reconstruction

    Iterative reconstruction

    Iterative_reconstruction

  • Simpson's paradox
  • Error in statistical reasoning with groups

    An information systems illustration. International Journal of Applied Nonlinear Science, 2(3), 200–234. Rogier A. Kievit, Willem E. Frankenhuis, Lourens

    Simpson's paradox

    Simpson's paradox

    Simpson's_paradox

  • Pearson correlation coefficient
  • Measure of linear correlation

    {\displaystyle \operatorname {cov} (X,Y)} can be expressed in terms of mean and expectation. Since cov ⁡ ( X , Y ) = E ⁡ [ ( X − μ X ) ( Y − μ Y ) ] , {\displaystyle

    Pearson correlation coefficient

    Pearson correlation coefficient

    Pearson_correlation_coefficient

  • Alternatives to the Standard Higgs Model
  • symmetry breaking. Asymptotically safe weak interactions based on some nonlinear sigma models. Preon and models inspired by preons such as Ribbon model

    Alternatives to the Standard Higgs Model

    Alternatives_to_the_Standard_Higgs_Model

  • Taylor's law
  • Empirical law on the variance of species in a habitat

    {\displaystyle {\frac {\sum x}{n}}>3} where x is an individual sample value. The expectation of the index is equal to n and it is distributed as the chi-square distribution

    Taylor's law

    Taylor's_law

  • Kelly criterion
  • Bet sizing formula for long-term growth

    "Evaluating gambles using dynamics", Chaos: An Interdisciplinary Journal of Nonlinear Science, 26 (2): 023103, arXiv:1405.0585, doi:10.1063/1.4940236, PMID 26931584

    Kelly criterion

    Kelly criterion

    Kelly_criterion

  • Principle of maximum entropy
  • Principle in Bayesian statistics

    with a given set of constraints (such as normalization or specified expectation values), the distribution that maximizes Shannon entropy should be selected

    Principle of maximum entropy

    Principle_of_maximum_entropy

  • Quantum Fisher information
  • Quantum

    A]=\sup _{B}F[B,\theta ].} The quantum Fisher information equals the expectation value of L ϱ 2 {\displaystyle L_{\varrho }^{2}} , where L ϱ {\displaystyle

    Quantum Fisher information

    Quantum_Fisher_information

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

    NTK is not specific to neural networks and can be observed in generic nonlinear models, usually by a suitable scaling. Let f ( x ; θ ) {\displaystyle

    Neural tangent kernel

    Neural_tangent_kernel

  • Semiconductor Bloch equations
  • Describe the optical response of semiconductors

    approach. At operator level, the microscopic polarization is defined by an expectation value for a single electronic transition between a valence and a conduction

    Semiconductor Bloch equations

    Semiconductor_Bloch_equations

  • Witsenhausen's counterexample
  • decentralized information and showed that for this system, there exist nonlinear control laws that outperform all linear laws. The problem of finding the

    Witsenhausen's counterexample

    Witsenhausen's counterexample

    Witsenhausen's_counterexample

  • Extreme learning machine
  • Type of artificial neural network

    assigned and never updated (i.e. they are random projection but with nonlinear transforms), or can be inherited from their ancestors without being changed

    Extreme learning machine

    Extreme_learning_machine

  • HHL algorithm
  • Quantum algorithm for solving systems of linear equations

    algorithm. Solving nonlinear differential equations Two groups proposed efficient algorithms for numerically integrating dissipative nonlinear ordinary differential

    HHL algorithm

    HHL_algorithm

  • Gömböc
  • Convex shape with one stable and one unstable position of equilibrium

    mono-monostatic object does not exist in two dimensions. Whereas a common expectation was that a three-dimensional body should have at least four extrema,

    Gömböc

    Gömböc

    Gömböc

  • Newton's laws of motion
  • Laws in physics about force and motion

    rule is used to calculate the expectation values of a position measurement or a momentum measurement. These expectation values will generally change over

    Newton's laws of motion

    Newton's_laws_of_motion

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