Automatic differentiation
노트
- Automatic differentiation (AD) is a way to accurately and efficiently compute derivatives of a function written in computer codes.[1]
- Automatic differentiation in Swift is a compiler transform implemented as a static analysis.[2]
- In section 2 , we provide a small review of the algebra behind automatic differentiation.[3]
- parsing make implementing and using techniques from automatic differentiation easier than ever before (in our biased opinion).[4]
- Includes support for automatic differentiation of user-provided functions.[4]
- For a well-written simple introduction to reverse-mode automatic differentiation, see Justin Domke's blog post.[4]
- Automatic differentiation may be one of the best scientific computing techniques you’ve never heard of.[5]
- This is specific to so-called forward mode automatic differentiation.[6]
- Generally speaking, automatic differentiation is the ability for a software library to compute the derivatives of arbitrary numerical code.[7]
- Our goal was to add automatic differentiation to Bril.[8]
- Automatic Differentiation is a technique to calculate the derivative for arbitrary computer programs.[8]
- There are two primary ways of doing automatic differentiation.[8]
- This is a cool method of doing automatic differentiation, recently popularized by Julia.[8]
- Automatic Differentiation is the numerical computation of exact values of the derivative of a function at a given argument value.[9]
- Automatic differentiation can be implemented in various ways.[9]
- The most widely used operator-overloading code is ADOL-C (Automatic Differentiation by OverLoading in C++) developed by Griewank et al.[9]
- The code obtained by automatic differentiation, although being accurate, was less efficient than the numerical approach.[9]
- GradientTape API for automatic differentiation; that is, computing the gradient of a computation with respect to some inputs, usually tf.[10]
- The autograd package provides automatic differentiation for all operations on Tensors.[11]
- Therefore, the method of automatic differentiation can be easily coded in programming languages such as FORTRAN and PASCAL.[12]
- The answer lies in a process known as automatic differentiation.[13]
- A package that provides an intuitive API for Automatic Differentiation (AD) in Haskell.[14]
- Automatic differentiation provides a means to calculate the derivatives of a function while evaluating it.[14]
- Automatic differentiation has been used for at least 40 years and then rediscovered and applied in various forms since.[15]
- Earlier, we demonstrated how to find the gradient of a multivariable function using the forward mode of automatic differentiation.[15]
- Introduction to Automatic Differentiation and MATLAB Object-Oriented Programming.[15]
- Forward mode automatic differentiation is accomplished by augmenting the algebra of real numbers and obtaining a new arithmetic.[16]
- Automatic Differentiation gives exact answers in constant time.[17]
- This entire discussion may have given you the impression that Automatic Differentiation is a technique for numeric code only.[17]
소스
- ↑ Application of automatic differentiation in TOUGH2
- ↑ AutomaticDifferentiation.md at main · tensorflow
- ↑ Automatic Differentiation in Quantum Chemistry with Applications to Fully Variational Hartree–Fock
- ↑ 4.0 4.1 4.2 JuliaDiff
- ↑ Introduction to Automatic Differentiation
- ↑ Differentiating the discrete: Automatic Differentiation meets Integer Optimization
- ↑ Automatic differentiation — PennyLane
- ↑ 8.0 8.1 8.2 8.3 Automatic Differentiation in Bril
- ↑ 9.0 9.1 9.2 9.3 Automatic differentiation tools in the dynamic simulation of chemical engineering processes
- ↑ Introduction to Gradients and Automatic Differentiation
- ↑ Autograd: Automatic Differentiation — PyTorch Tutorials 1.7.1 documentation
- ↑ Automatic Differentiation and Applications
- ↑ Automatic Differentiation, Explained
- ↑ 14.0 14.1 ad: Automatic Differentiation
- ↑ 15.0 15.1 15.2 AMS :: Feature Column :: How to Differentiate with a Computer
- ↑ Automatic differentiation
- ↑ 17.0 17.1 Automatic Differentiation Step by Step
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- ID : Q787371