'Surface integral' diaporamas de présentation

Sources of the Magnetic Field & Magnetic Induction

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VECTOR CALCULUS

16. VECTOR CALCULUS. VECTOR CALCULUS. 16.7 Surface Integrals. In this section, we will learn about: Integration of different types of surfaces. SURFACE INTEGRALS.

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VECTOR CALCULUS

16. VECTOR CALCULUS. VECTOR CALCULUS. 16.7 Surface Integrals. In this section, we will learn about: Integration of different types of surfaces. SURFACE INTEGRALS.

1.6k views • 103 slides

Chapter 3

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Sources of the Magnetic Field

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MA 242.003

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VECTOR CALCULUS

13. VECTOR CALCULUS. VECTOR CALCULUS. 13.9 The Divergence Theorem. In this section, we will learn about: The Divergence Theorem for simple solid regions, and its applications in electric fields and fluid flow. INTRODUCTION.

716 views • 52 slides

VECTOR CALCULUS

17. VECTOR CALCULUS. VECTOR CALCULUS. 17.9 The Divergence Theorem. In this section, we will learn about: The Divergence Theorem for simple solid regions, and its applications in electric fields and fluid flow. INTRODUCTION.

976 views • 52 slides

VECTOR CALCULUS

16. VECTOR CALCULUS. VECTOR CALCULUS. 16.9 The Divergence Theorem. In this section, we will learn about: The Divergence Theorem for simple solid regions, and its applications in electric fields and fluid flow. INTRODUCTION.

670 views • 52 slides

MA 242.003

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Derivative of any function f(x,y,z) :

Differential Calculus (revisited):. Derivative of any function f(x,y,z) :. Gradient of function f. Gradient of a function. Change in a scalar function f corresponding to a change in position dr. ? f is a VECTOR. Geometrical interpretation of Gradient. Z. P. Q. dr. Y.

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EED 2008 : Electromagnetic Theory

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Physics 2102 Lecture 3

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Stoke's theorem

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Surface Integrals

Surface Integrals. Evaluating a Surface Integral. Let S be a surface with equation z = g(x, y) and let R be its projection unto the xy-plane. If g, g x , and g y are continuous on R and f is continuous on S, then the surface integral of f over S is:.

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Chapter 03: Macroscopic interface dynamics

Chapter 03: Macroscopic interface dynamics. Part A: physical and mathematical modeling of interface. Xiangyu Hu Technical University of Munich. Basic equations (1). Continuity equation Integral form Derivative form Form with substantial derivatives. Substantial derivative.

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