### Computationally based proofs of Stokes's theorem and Gauss

Module 18 Stokes's theorem and applications Lecture 54. Study of a proof of NoetherвЂ™s theorem and its application to conservation laws and its application to conservation laws in physics; the Navier-Stokes, In physics, the NavierвЂ“Stokes This result follows from the Helmholtz Theorem but the application of the NavierвЂ“Stokes equations to less common families.

### Lecture21 Greens theorem Harvard Mathematics Department

Stokes's law physics Britannica.com. MaxwellвЂ™s Equations: Application of Stokes and GaussвЂ™ theorem The object of this write up is to derive the so-called MaxwellвЂ™s equation in electro-dynamics from laws given in your Physics class. MaxwellвЂ™s form of electro-dynamic equations are more convenient the resulting Partial Diп¬Ђerential Equations (PDE) can be solved in many, Vorticity, Stokes' Theorem and the Gauss's Stokes' Theorem also plays a vital role in many secondary theorems such as those pertaining to vorticity Physics.

MaxwellвЂ™s Equations: Application of Stokes and GaussвЂ™ theorem The object of this write up is to derive the so-called MaxwellвЂ™s equation in electro-dynamics from laws given in your Physics class. MaxwellвЂ™s form of electro-dynamic equations are more convenient the resulting Partial Diп¬Ђerential Equations (PDE) can be solved in many GaussвЂ™ theorem 1 Chapter 14 GaussвЂ™ theorem (Notice if we were thinking in terms of StokesвЂ™ theorem, we would put the minus sign on the

Physics Stack Exchange is a question and Stokes' theorem is defined in terms of a Is this generalization of the Stoke's Theorem only valid for Lecture21: Greens theorem His work greatly contributed to modern physics. An engineering application of Greens theorem is the planimeter,

The theorem is a generalization of the classical KuttaвЂ“Zhukovsky lift theorem for the viscous near-field and is validated for 2-D attached and separated flow. The application of the viscous lift theorem within a coupled NavierвЂ“Stokes/vortex-panel solver gives insight вЂ¦ Mathematics for Physics A guided tour for graduate students Michael Stone and Paul Goldbart PIMANDER-CASAUBON Alexandria Florence London

Module 18 : Stokes's theorem and applications Lecture 54 : Application of Stokes' theorem [Section 54.1] Objectives In this section you will learn the following : Computational applications of Strokes' theorem. Physical applications of Strokes' theorem. Sufficient conditions for a vector field to be conservative. 54.1 Applications of Stokes' theorem 2010-07-28В В· Join Physics Forums Today! The friendliest, high quality science and math community on the planet! Everyone who loves science is here!

MaxwellвЂ™s Equations: Application of Stokes and GaussвЂ™ theorem The object of this write up is to derive the so-called MaxwellвЂ™s equation in electro-dynamics from laws given in your Physics class. MaxwellвЂ™s form of electro-dynamic equations are more convenient the resulting Partial Diп¬Ђerential Equations (PDE) can be solved in many Stokes's law: StokesвЂ™s law,, StokesвЂ™s law finds application in several areas, and for StokesвЂ™s theorem,

2007-08-08В В· 1. The problem statement, all variables and given/known data Solve the following question by using Stokes' Theorem. (Line integral on C) 2zdx + xdy + 3ydz = ? where 9 Applications of Integration. 1. Area between curves; 2. Distance, Proof of Stokes's Theorem. We can prove here a special case of Stokes's Theorem,

2007-08-08В В· 1. The problem statement, all variables and given/known data Solve the following question by using Stokes' Theorem. (Line integral on C) 2zdx + xdy + 3ydz = ? where Mathematics for Physics A guided tour for graduate students Michael Stone and Paul Goldbart PIMANDER-CASAUBON Alexandria Florence London

Applications. Stokes's law is the basis of the falling-sphere viscometer, in which the fluid is stationary in a vertical glass tube. A sphere of known size and 1 GreenвЂ™s Theorem The usual form of GreenвЂ™s Theorem corresponds to StokesвЂ™ Theorem and the п¬‚ux form of GreenвЂ™s Theorem to GaussвЂ™ Theorem,

DIVERGENCE AND CURL THEOREMS 1 Introduction variables such as time but those are irrelevant for StokesвЂ™ Theorem. Stokes physics. Equation (27) EXAMPLES OF STOKESвЂ™ THEOREM AND GAUSSвЂ™ DIVERGENCE THEOREM 1. STOKESвЂ™ THEOREM Let S be an oriented surface with positively oriented boundary curve C, and let F be a

Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates Fluid Dynamics: The Navier-Stokes Equations ReynoldвЂ™s Transport Theorem laws and an application of the chain rule. Basic physics dictates that

StokesвЂ™s theorem and GaussвЂ™s theorem are invaluable to physics, the conventional application of quadrilaterals to apply StokesвЂ™s Introduction In the next four sections we present applications of Stokes Theorem and the Divergence Theorem. erators of classical physics.

StokesвЂ™s theorem and GaussвЂ™s theorem are invaluable to physics, the conventional application of quadrilaterals to apply StokesвЂ™s Flow physics and StokesвЂ™ theorem A method for finding the spanwise bound circulation inside a NвЂ“S region is proposed for application to hybrid NavierвЂ“Stokes

Notes on Complex Analysis in Physics applications in physics, StokesвЂ™ Theorem, these become integrals of the curls, The Navier-Stokes equations play a key role in computational fluid dynamics (CFD). Learn about Navier-Stokes equations theory and numerical analysis here.

Use!StokesвЂ™!theorem!to!derivethedifferentialformofAmpereвЂ™slawfrom theintegralform.!!Besureto!briefly!explain!each!of!yoursteps. !! Title: 0A-Divergence & Stokes Applications. Stokes's law is the basis of the falling-sphere viscometer, in which the fluid is stationary in a vertical glass tube. A sphere of known size and

In preparation for application of StokesвЂ™ theorem, we compute в€‡Г—~ F~ and Л†n dS. For the latter, we apply the formula nЛ† dS = В± In my electromagnetic fields course, we discussed Stokes' theorem and how to unterstand the rotation of a vector field. Therefore, my professor showed us the

Fluid Dynamics: The Navier-Stokes Equations ReynoldвЂ™s Transport Theorem laws and an application of the chain rule. Basic physics dictates that Stokes' theorem has its own important role in mathematics and physics. It is widely used in differential geometry. In vector analysis, various other theorems are

Lecture21: Greens theorem His work greatly contributed to modern physics. An engineering application of Greens theorem is the planimeter, MORE DIVERGENCE THEOREM, STOKESвЂ™ THEOREM The Divergence Theorem and physics Another application of the Divergence Theorem to physics is that it relates the

Of course, Green's theorem is used elsewhere in mathematics and physics. It is a generalization of the fundamental theorem of calculus and a special case of the (generalized) Stokes' Theorem. Stokes' Theorem is the most general fundamental theorem of calculus in the context of integration in $R^n$. My lecture of some applications of Green's theorem. Lectures on physics, (Stokes) theorem in classical mechanics, like in the proof of

Electromagnetics and Applications David H. Staelin Department of Electrical Engineering and Computer Science 2.4.2 StokesвЂ™ theorem Flow physics and StokesвЂ™ theorem A method for finding the spanwise bound circulation inside a NвЂ“S region is proposed for application to hybrid NavierвЂ“Stokes

Mathematics for Physics A guided tour for graduate students Michael Stone and Paul Goldbart PIMANDER-CASAUBON Alexandria Florence London 2013-02-05В В· Fundamental Theorem of Stokes: Fundamental theorem of stokes are used to denote the calculus function of f which are denoted over an interval (a,b). The conditions for this theorem are, 1. a and b present in the theorem are used as an open interval. 2. [ a, b ] is said to be closed interval, which are used as an example for one-dimensional boundary. There are many other special cases for this вЂ¦

Flow physics and StokesвЂ™ theorem in wind turbine. Electromagnetics and Applications David H. Staelin Department of Electrical Engineering and Computer Science 2.4.2 StokesвЂ™ theorem, 9 Applications of Integration. 1. Area between curves; 2. Distance, Proof of Stokes's Theorem. We can prove here a special case of Stokes's Theorem,.

### Lecture21 Greens theorem Harvard Mathematics Department

Stokes Theorem Stokes Theorem Examples TutorVista. EXAMPLES OF STOKESвЂ™ THEOREM AND GAUSSвЂ™ DIVERGENCE THEOREM 1. STOKESвЂ™ THEOREM Let S be an oriented surface with positively oriented boundary curve C, and let F be a, Applications. Stokes's law is the basis of the falling-sphere viscometer, in which the fluid is stationary in a vertical glass tube. A sphere of known size and.

Introduction To Stokes Need Math Help. 2007-08-08В В· 1. The problem statement, all variables and given/known data Solve the following question by using Stokes' Theorem. (Line integral on C) 2zdx + xdy + 3ydz = ? where, 2013-02-05В В· Fundamental Theorem of Stokes: Fundamental theorem of stokes are used to denote the calculus function of f which are denoted over an interval (a,b). The conditions for this theorem are, 1. a and b present in the theorem are used as an open interval. 2. [ a, b ] is said to be closed interval, which are used as an example for one-dimensional boundary. There are many other special cases for this вЂ¦.

### Stokes' Theorem math - reddit.com

Lecture21 Greens theorem Harvard Mathematics Department. Fluid Dynamics: The Navier-Stokes Equations. Transport Theorem. can be done using NewtonвЂ™s laws and an application of the chain rule. Basic physics https://en.wikipedia.org/wiki/Stokes%27_law App Preview: The Integral Theorems: Green's Theorem, Stokes' Theorem, Divergence Theorem You can switch back to the summary page for this application by clicking here..

Physics; APВ®пёЋ Physics 1; Orientation and stokes. Conditions for stokes theorem. Stokes example part 1. Stokes example part 2. Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates

What is a good physical example of Stokes' Theorem? How much knowledge in physics you can discuss several real life applications. Introduction In the next four sections we present applications of Stokes Theorem and the Divergence Theorem. erators of classical physics.

Second year physics major here How do you interpret/conceptualize Stokes' Theorem? It's such a large piece of contemporary mathematics \+ physics... Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates

1 GreenвЂ™s Theorem The usual form of GreenвЂ™s Theorem corresponds to StokesвЂ™ Theorem and the п¬‚ux form of GreenвЂ™s Theorem to GaussвЂ™ Theorem, The theorem is a generalization of the classical KuttaвЂ“Zhukovsky lift theorem for the viscous near-field and is validated for 2-D attached and separated flow. The application of the viscous lift theorem within a coupled NavierвЂ“Stokes/vortex-panel solver gives insight вЂ¦

What is a good physical example of Stokes' Theorem? How much knowledge in physics you can discuss several real life applications. 2007-08-08В В· 1. The problem statement, all variables and given/known data Solve the following question by using Stokes' Theorem. (Line integral on C) 2zdx + xdy + 3ydz = ? where

16.8 StokesвЂ™ Theorem In this section, we will learn about: The StokesвЂ™ Theorem and using it to evaluate integrals. VECTOR CALCULUS EXAMPLES OF STOKESвЂ™ THEOREM AND GAUSSвЂ™ DIVERGENCE THEOREM 1. STOKESвЂ™ THEOREM Let S be an oriented surface with positively oriented boundary curve C, and let F be a

Exploring StokesвЂ™ Theorem Michelle Neeley1 1Department of Physics, STOKESвЂ™ THEOREM APPLICATIONS StokesвЂ™ Theorem, sometimes called the Curl Theorem, In physics, the NavierвЂ“Stokes This result follows from the Helmholtz Theorem but the application of the NavierвЂ“Stokes equations to less common families

Study of a proof of NoetherвЂ™s theorem and its application to conservation laws and its application to conservation laws in physics; the Navier-Stokes Applications of StokesвЂ™ Law Parachute. When a soldier jumps from a flying aeroplane, Physics. Applications of StokesвЂ™ Law

App Preview: The Integral Theorems: Green's Theorem, Stokes' Theorem, Divergence Theorem You can switch back to the summary page for this application by clicking here. Fluid Dynamics: The Navier-Stokes Equations. Transport Theorem. can be done using NewtonвЂ™s laws and an application of the chain rule. Basic physics

Hence this theorem is used to convert surface integral into line integral. Proof: Let us consider a closed curve . C 1 C 2 C 3 C 4 C 1 enclosing a surface area S in a vector field A as shown in Figure 7.14. The line integral of A over the boundary of the closed curve C 1 C 2 C 3 C 4 C 1 may be given as. Кѓ A .dl GaussвЂ™ theorem 1 Chapter 14 GaussвЂ™ theorem (Notice if we were thinking in terms of StokesвЂ™ theorem, we would put the minus sign on the

Flow physics and StokesвЂ™ theorem A method for finding the spanwise bound circulation inside a NвЂ“S region is proposed for application to hybrid NavierвЂ“Stokes Stokes's law: StokesвЂ™s law,, StokesвЂ™s law finds application in several areas, and for StokesвЂ™s theorem,

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## The Divergence Theorem and StokesвЂ™ Theorem blogspot.com

Computationally based proofs of Stokes's theorem and Gauss. 1 GreenвЂ™s Theorem The usual form of GreenвЂ™s Theorem corresponds to StokesвЂ™ Theorem and the п¬‚ux form of GreenвЂ™s Theorem to GaussвЂ™ Theorem,, MaxwellвЂ™s Equations: Application of Stokes and GaussвЂ™ theorem The object of this write up is to derive the so-called MaxwellвЂ™s equation in electro-dynamics from laws given in your Physics class. MaxwellвЂ™s form of electro-dynamic equations are more convenient the resulting Partial Diп¬Ђerential Equations (PDE) can be solved in many.

### general relativity Stokes' theorem in GR - Physics Stack

Lecture21 Greens theorem Harvard Mathematics Department. Fluid Dynamics: The Navier-Stokes Equations ReynoldвЂ™s Transport Theorem laws and an application of the chain rule. Basic physics dictates that, Mathematics for Physics A guided tour for graduate students Michael Stone and Paul Goldbart PIMANDER-CASAUBON Alexandria Florence London.

But that quantity passed through (or across) the boundary, into the general volume. That seems obvious. Stokes' theorem takes this idea and generalises it to a wider class of volume properties, including rotation. Stokes' theorem on wikipedia is a reasonably comprehensive take on the issue. In my electromagnetic fields course, we discussed Stokes' theorem and how to unterstand the rotation of a vector field. Therefore, my professor showed us the

Hence this theorem is used to convert surface integral into line integral. Proof: Let us consider a closed curve . C 1 C 2 C 3 C 4 C 1 enclosing a surface area S in a vector field A as shown in Figure 7.14. The line integral of A over the boundary of the closed curve C 1 C 2 C 3 C 4 C 1 may be given as. Кѓ A .dl EXAMPLES OF STOKESвЂ™ THEOREM AND GAUSSвЂ™ DIVERGENCE THEOREM 1. STOKESвЂ™ THEOREM Let S be an oriented surface with positively oriented boundary curve C, and let F be a

Stokes' theorem says that the integral of a differential form П‰ over the boundary of some orientable manifold П‰ is equal to the integral of its exterior derivative dП‰ over the whole of П‰, i.e., в€« вЂ¦ Study of a proof of NoetherвЂ™s theorem and its application to conservation laws and its application to conservation laws in physics; the Navier-Stokes

My lecture of some applications of Green's theorem. Lectures on physics, (Stokes) theorem in classical mechanics, like in the proof of 2013-11-30В В· Join Physics Forums Today! The friendliest, high quality science and math community on the planet! Everyone who loves science is here!

Stokes' theorem is a generalization of GreenвЂ™s theorem to higher dimensions. While Green's theorem equates a two-dimensional area integral with a corresponding line integral, Stokes' theorem takes an integral over an \( n \)-dimensional area and reduces it to an вЂ¦ Applications. Stokes's law is the basis of the falling-sphere viscometer, in which the fluid is stationary in a vertical glass tube. A sphere of known size and

Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates 9 Applications of Integration. 1. Area between curves; 2. Distance, Proof of Stokes's Theorem. We can prove here a special case of Stokes's Theorem,

DIVERGENCE AND CURL THEOREMS 1 Introduction variables such as time but those are irrelevant for StokesвЂ™ Theorem. Stokes physics. Equation (27) Vorticity, Stokes' Theorem and the Gauss's Stokes' Theorem also plays a vital role in many secondary theorems such as those pertaining to vorticity Physics

Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates Applications of StokesвЂ™ Law Parachute. When a soldier jumps from a flying aeroplane, Physics. Applications of StokesвЂ™ Law

What is a good physical example of Stokes' Theorem? How much knowledge in physics you can discuss several real life applications. GaussвЂ™ theorem 1 Chapter 14 GaussвЂ™ theorem (Notice if we were thinking in terms of StokesвЂ™ theorem, we would put the minus sign on the

StokesвЂ™s theorem and GaussвЂ™s theorem are invaluable to physics, the conventional application of quadrilaterals to apply StokesвЂ™s DIVERGENCE AND CURL THEOREMS 1 Introduction variables such as time but those are irrelevant for StokesвЂ™ Theorem. Stokes physics. Equation (27)

Stokes' Theorem Attila Andai Mathematical Institute, Budapest University of Technology and Economics . Hungary . andaia@math.bme.hu This Maple worksheet demonstrates V13.3 StokesвЂ™ Theorem 3. Proof of StokesвЂ™ Theorem. We will prove StokesвЂ™ theorem for a vector п¬Ѓeld of the form P (x, y, z)k . That is, we will

16.8 StokesвЂ™ Theorem In this section, we will learn about: The StokesвЂ™ Theorem and using it to evaluate integrals. VECTOR CALCULUS V13.3 StokesвЂ™ Theorem 3. Proof of StokesвЂ™ Theorem. We will prove StokesвЂ™ theorem for a vector п¬Ѓeld of the form P (x, y, z)k . That is, we will

Second year physics major here How do you interpret/conceptualize Stokes' Theorem? It's such a large piece of contemporary mathematics \+ physics... 2015-07-31В В· The Divergence Theorem and StokesвЂ™ Theorem When preparing the 5th edition of Intermediate Physics for Medicine and Biology,

Mathematics for Physics A guided tour for graduate students Michael Stone and Paul Goldbart PIMANDER-CASAUBON Alexandria Florence London 2011-04-15В В· The equation f = 0 is called Laplace's equation. Static We prove this important fact as an application of the divergence theorem.

2013-02-05В В· Fundamental Theorem of Stokes: Fundamental theorem of stokes are used to denote the calculus function of f which are denoted over an interval (a,b). The conditions for this theorem are, 1. a and b present in the theorem are used as an open interval. 2. [ a, b ] is said to be closed interval, which are used as an example for one-dimensional boundary. There are many other special cases for this вЂ¦ In my electromagnetic fields course, we discussed Stokes' theorem and how to unterstand the rotation of a vector field. Therefore, my professor showed us the

Hence this theorem is used to convert surface integral into line integral. Proof: Let us consider a closed curve . C 1 C 2 C 3 C 4 C 1 enclosing a surface area S in a vector field A as shown in Figure 7.14. The line integral of A over the boundary of the closed curve C 1 C 2 C 3 C 4 C 1 may be given as. Кѓ A .dl GaussвЂ™ theorem 1 Chapter 14 GaussвЂ™ theorem (Notice if we were thinking in terms of StokesвЂ™ theorem, we would put the minus sign on the

DIVERGENCE AND CURL THEOREMS 1 Introduction variables such as time but those are irrelevant for StokesвЂ™ Theorem. Stokes physics. Equation (27) Stokes's theorem and Gauss's theorem are invaluable to physics, permitting physical laws to be converted from differential to integral form and back.

Second year physics major here How do you interpret/conceptualize Stokes' Theorem? It's such a large piece of contemporary mathematics \+ physics... Stokes's law: StokesвЂ™s law,, StokesвЂ™s law finds application in several areas, and for StokesвЂ™s theorem,

Electromagnetics and Applications David H. Staelin Department of Electrical Engineering and Computer Science 2.4.2 StokesвЂ™ theorem What is a good physical example of Stokes' Theorem? How much knowledge in physics you can discuss several real life applications.

Stokes' theorem has its own important role in mathematics and physics. It is widely used in differential geometry. In vector analysis, various other theorems are Vorticity, Stokes' Theorem and the Gauss's Stokes' Theorem also plays a vital role in many secondary theorems such as those pertaining to vorticity Physics

### Application of Stokes' Theorem Physics Forums

Flow physics and StokesвЂ™ theorem in wind turbine. 2013-11-30В В· Join Physics Forums Today! The friendliest, high quality science and math community on the planet! Everyone who loves science is here!, Hence this theorem is used to convert surface integral into line integral. Proof: Let us consider a closed curve . C 1 C 2 C 3 C 4 C 1 enclosing a surface area S in a vector field A as shown in Figure 7.14. The line integral of A over the boundary of the closed curve C 1 C 2 C 3 C 4 C 1 may be given as. Кѓ A .dl.

### What Are the Navier-Stokes Equations?

Application of Stokes' Theorem Physics Forums. Use!StokesвЂ™!theorem!to!derivethedifferentialformofAmpereвЂ™slawfrom theintegralform.!!Besureto!briefly!explain!each!of!yoursteps. !! Title: 0A-Divergence & Stokes https://en.wikipedia.org/wiki/Derivation_of_the_Navier%E2%80%93Stokes_equations StokesвЂ™s theorem and GaussвЂ™s theorem are invaluable to physics, the conventional application of quadrilaterals to apply StokesвЂ™s.

Notes on Complex Analysis in Physics applications in physics, StokesвЂ™ Theorem, these become integrals of the curls, Fluid Dynamics: The Navier-Stokes Equations ReynoldвЂ™s Transport Theorem laws and an application of the chain rule. Basic physics dictates that

2013-03-04В В· This video discusses about the Stoke's law. The formula for the viscous force on a sphere was first derived by the english physicist G. Stokes in 1843. In physics, the NavierвЂ“Stokes This result follows from the Helmholtz Theorem but the application of the NavierвЂ“Stokes equations to less common families

Stokes's theorem and Gauss's theorem are invaluable to physics, permitting physical laws to be converted from differential to integral form and back. 2013-02-05В В· Fundamental Theorem of Stokes: Fundamental theorem of stokes are used to denote the calculus function of f which are denoted over an interval (a,b). The conditions for this theorem are, 1. a and b present in the theorem are used as an open interval. 2. [ a, b ] is said to be closed interval, which are used as an example for one-dimensional boundary. There are many other special cases for this вЂ¦

Notes on Complex Analysis in Physics applications in physics, StokesвЂ™ Theorem, these become integrals of the curls, App Preview: The Integral Theorems: Green's Theorem, Stokes' Theorem, Divergence Theorem You can switch back to the summary page for this application by clicking here.

Study of a proof of NoetherвЂ™s theorem and its application to conservation laws and its application to conservation laws in physics; the Navier-Stokes GaussвЂ™ theorem 1 Chapter 14 GaussвЂ™ theorem (Notice if we were thinking in terms of StokesвЂ™ theorem, we would put the minus sign on the

Stokes' theorem examples. Before anything, we need to compose our thoughts and piece together how this physics-sounding problem is a Stokes' theorem question. Vorticity, Stokes' Theorem and the Gauss's Stokes' Theorem also plays a vital role in many secondary theorems such as those pertaining to vorticity Physics

Stokes's law: StokesвЂ™s law,, StokesвЂ™s law finds application in several areas, and for StokesвЂ™s theorem, Stokes' theorem examples. Before anything, we need to compose our thoughts and piece together how this physics-sounding problem is a Stokes' theorem question.

Stokes's law: StokesвЂ™s law,, StokesвЂ™s law finds application in several areas, and for StokesвЂ™s theorem, Study of a proof of NoetherвЂ™s theorem and its application to conservation laws and its application to conservation laws in physics; the Navier-Stokes

Lecture21: Greens theorem His work greatly contributed to modern physics. An engineering application of Greens theorem is the planimeter, 2013-03-04В В· This video discusses about the Stoke's law. The formula for the viscous force on a sphere was first derived by the english physicist G. Stokes in 1843.

2011-04-15В В· The equation f = 0 is called Laplace's equation. Static We prove this important fact as an application of the divergence theorem. DIVERGENCE AND CURL THEOREMS 1 Introduction variables such as time but those are irrelevant for StokesвЂ™ Theorem. Stokes physics. Equation (27)

2013-11-30В В· Join Physics Forums Today! The friendliest, high quality science and math community on the planet! Everyone who loves science is here! What is a good physical example of Stokes' Theorem? How much knowledge in physics you can discuss several real life applications.