'Singular point' diaporamas de présentation

Chapter 6 Series Solutions of Linear Equations

Chapter 6 Series Solutions of Linear Equations. Outline. Using power series to solve a differential equation. First, we should decide the point we choose to be the expanding point that is ordinary or not.

3.35k views • 66 slides

Chapter 6. Residues and Poles

4.19k views • 56 slides

P . P . Fiziev

P . P . Fiziev. Nis 28.12.2007. Department of Theoretical Physics University of Sofia. Exact Solutions of Regge-Wheeler and Teukolsky Equations.

686 views • 54 slides

CPSC 601

CPSC 601. Geometric Algorithms in Biometrics Dr. Marina L. Gavrilova. Biometric goals. Verify users Identify users Synthesis - recently. Classification of identifiers. Physiological biometric identifiers: fingerprints, hand geometry, eye patterns (iris and retina), facial features

697 views • 53 slides

Tangent Lines and Arc Length Parametric Equations

Tangent Lines and Arc Length Parametric Equations. Objective: Use the formulas required to find slopes, tangent lines, and arc lengths of parametric and polar curves. Parametric Equations.

753 views • 51 slides

Uniwersytet Jagiellonski Institut Fizyki Cracow 23 May 2007

Uniwersytet Jagiellonski Institut Fizyki Cracow 23 May 2007. P. P. Fiziev. Department of Theoretical Physics University of Sofia. Talk given at May 23, 2007. Cracow. Exact Solutions of Regge-Wheeler and Teukolsky Equations.

505 views • 37 slides

Chap 6 Residues and Poles

Chap 6 Residues and Poles. if f analytic. Cauchy-Goursat Theorem:. What if f is not analytic at finite number of points interior to C Residues. 53. Residues.

629 views • 35 slides

Solution of Differential Equations

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(1) The Residue (2) Evaluating Integrals using the Residue (3) Formula for the Residue

Section 8. SECTION 8 Residue Theory. (1) The Residue (2) Evaluating Integrals using the Residue (3) Formula for the Residue (4) The Residue Theorem. What is a Residue?. Section 8. The residue of a function is the coefficient of the term

730 views • 34 slides

Ch 5.4: Euler Equations; Regular Singular Points

Ch 5.4: Euler Equations; Regular Singular Points. Recall that for equation if P , Q and R are polynomials having no common factors, then the singular points of the differential equation are the points for which P ( x ) = 0. Example 1: Bessel and Legendre Equations.

577 views • 30 slides

N-th order linear DE

Sec 6.2: Solutions About Singular Points. N-th order linear DE. Constant Coeff. variable Coeff. Cauchy-Euler 4.7. Ch 6 Series Point. Homog( find y p ) 4.3. NON-HOMOG (find y p ). Annihilator Approach 4.5. Variational of Parameters 4.6. Ordinary 6.1. Singular 6.2.

295 views • 13 slides

Our approach

Axial Moving Lines and Singularities of Rational Planar Curves. Ning Song, Ron Goldman, Falai Chen {nsong, rng@rice.edu, falai@ustc.edu.cn}. Introduction - Singularities. What are u-Bases?. Theorems. Singularities is important in Geometry Modeling

132 views • 1 slides