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Bilinear form - PowerPoint PPT Presentation

Matrix Algebra and Linear Models

Matrix Algebra and Linear Models

Matrix Algebra and Linear Models. 0. 1. 1. 2. @. A. a. =. 1. 3. b. =. (. 2. 0. 5. 2. 1. ). 4. 7. 0. 1. 0. 1. 3. 1. 2. 0. 1. @. A. @. A. C. =. 2. 5. 4. D. =. 3. 4. 1. 1. 2. 2. 9. Matrices: An array of elements. Vectors.

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672 views • 50 slides
Introduction to bilinear method

Introduction to bilinear method

Introduction to bilinear method. Zhang Da-jun Dept. Mathematics, Shanghai Univ., 200444, Shanghai, China email: djzhang@mail.shu.edu.cn www: http://www.scicol.shu.edu.cn/siziduiwu/zdj/index.htm. Menu. Part I Basic intrduction. Bilinear Derivatives. Hirota method. Wronskian technique.

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512 views • 36 slides
Generalized Finite Element Methods

Generalized Finite Element Methods

Generalized Finite Element Methods. Spring 2003. Properties of Galerkin approximations. Suvranu De. Last class. Equivalent representations of the mathematical model Strong formulation (BVP) Minimization statement Weak formulation (VBVP). Approximate solution techniques:

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371 views • 32 slides
Topics 3: Polynomials. Discrete structures. Algebraic complexity. Symbolic-numeric

Topics 3: Polynomials. Discrete structures. Algebraic complexity. Symbolic-numeric

Topics 3: Polynomials. Discrete structures. Algebraic complexity. Symbolic-numeric. Lecture 8. Arithmetic with polynomials, rational function and power series. Computing with univariate polynomials is similar to long integer arithmetic.

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430 views • 25 slides
An integrable difference scheme for the Camassa-Holm equation and numerical computation

An integrable difference scheme for the Camassa-Holm equation and numerical computation

Kenichi Maruno, Univ. of Texas-Pan American Joint work with Yasuhiro Ohta , Kobe University, Japan Bao-Feng Feng , UT-Pan American. An integrable difference scheme for the Camassa-Holm equation and numerical computation . Nonlinear Physics V, Gallipoli, Italy June 12-21, 2008.

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338 views • 24 slides
Two-Point Boundary Value Problem

Two-Point Boundary Value Problem

Two-Point Boundary Value Problem. DE. Weak Form. 1. 2. 3. 4. Linear System. Discrete Form. spaces. Definition:. The space of all square integrable funcions defined in the domain. Definition:. The function and its first derivative are square integrable. Remark:.

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212 views • 15 slides

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