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| + | ==관련된 항목들== | ||
| + | * [[Monte Carlo integration]] | ||
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== 노트 == | == 노트 == | ||
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* Methods of Numerical Integration, Second Edition describes the theoretical and practical aspects of major methods of numerical integration.<ref name="ref_33cd">[https://www.elsevier.com/books/methods-of-numerical-integration/davis/978-0-12-206360-2 Methods of Numerical Integration]</ref> | * Methods of Numerical Integration, Second Edition describes the theoretical and practical aspects of major methods of numerical integration.<ref name="ref_33cd">[https://www.elsevier.com/books/methods-of-numerical-integration/davis/978-0-12-206360-2 Methods of Numerical Integration]</ref> | ||
* This book contains six chapters and begins with a discussion of the basic principles and limitations of numerical integration.<ref name="ref_33cd" /> | * This book contains six chapters and begins with a discussion of the basic principles and limitations of numerical integration.<ref name="ref_33cd" /> | ||
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* In your finite element models, you may encounter the concept of numerical integration and Gauss points in several contexts.<ref name="ref_7d94">[https://www.comsol.com/blogs/introduction-to-numerical-integration-and-gauss-points/ Introduction to Numerical Integration and Gauss Points]</ref> | * In your finite element models, you may encounter the concept of numerical integration and Gauss points in several contexts.<ref name="ref_7d94">[https://www.comsol.com/blogs/introduction-to-numerical-integration-and-gauss-points/ Introduction to Numerical Integration and Gauss Points]</ref> | ||
* In this blog post, we discuss where and why numerical integration is used.<ref name="ref_7d94" /> | * In this blog post, we discuss where and why numerical integration is used.<ref name="ref_7d94" /> | ||
2020년 12월 16일 (수) 03:15 판
관련된 항목들
노트
- The trapezoidal rule is a form of numerical integration that works in the same manner as Riemann sums.[1]
- The five basic examples in this group are all based on a single application: numerical integration.[2]
- Numerical integration is chosen because it is trivially parallelizable and at the same time a problem that is very narrowly focused.[2]
- There are various ways to perform numerical integrations of this type.[2]
- Methods of Numerical Integration, Second Edition describes the theoretical and practical aspects of major methods of numerical integration.[3]
- This book contains six chapters and begins with a discussion of the basic principles and limitations of numerical integration.[3]
- In your finite element models, you may encounter the concept of numerical integration and Gauss points in several contexts.[4]
- In this blog post, we discuss where and why numerical integration is used.[4]
- Numerical integration is also called numerical quadrature.[4]
- Increasing the order of the numerical integration will then improve the accuracy of the total force or flux into the domain.[4]
- This article illustrates concepts and results of geometric numerical integration on the important example of the Störmer–Verlet method.[5]
- There are several methods of numerical integration of varying accuracy and ease of use.[6]
- Another technique of numerical integration, which we discuss in another lesson, is that of Monte Carlo integration.[6]
- This gives us 'quadrature formula' for numerical integration.[7]
- This chapter describes routines for performing numerical integration (quadrature) of a function in one dimension.[8]
- This is, in fact, the approach used in numerical integration.[9]
- Some embedded systems and other computer applications may need numerical integration for this reason.[10]
- Numerical integration is the approximate computation of an integral using numerical techniques.[11]
소스
- ↑ Numerical Integration: One Dimension
- ↑ 2.0 2.1 2.2 Numerical Integration : TechWeb : Boston University
- ↑ 3.0 3.1 Methods of Numerical Integration
- ↑ 4.0 4.1 4.2 4.3 Introduction to Numerical Integration and Gauss Points
- ↑ Geometric numerical integration illustrated by the Störmer–Verlet method
- ↑ 6.0 6.1 Numerical Integration and Differentiation
- ↑ Numerical Integration
- ↑ Numerical Integration — GSL 2.6 documentation
- ↑ Numerical Integration
- ↑ Numerical integration
- ↑ Numerical Integration -- from Wolfram MathWorld