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From Steeven Hegelund Spangsdorf on March 30th, 2022
Today we shall work with a theorem that in many ways can be compared to – and is as fantastic as – Gauss’ Theorem. It is about the tangential curve… -
From Steeven Hegelund Spangsdorf on March 30th, 2022
Today we shall work with a theorem that in many ways can be compared to – and is as fantastic as – Gauss’ Theorem. It is about the tangential curve… -
From Steeven Hegelund Spangsdorf on March 30th, 2022
Today we shall work with a theorem that in many ways can be compared to – and is as fantastic as – Gauss’ Theorem. It is about the tangential curve… -
From Steeven Hegelund Spangsdorf on March 25th, 2022
We have a couple of repetition examples with flux through open surfaces on the agenda today. But otherwise we shall mostly train Gauss’ Divergence Theorem that… -
From Steeven Hegelund Spangsdorf on March 25th, 2022
Given a vector field in space and a surface. How strong is the flux of the vector field through the surface? This question is known from many engineering problems, of… -
From Steeven Hegelund Spangsdorf on March 23rd, 2022
Givet et vektorfelt i rummet og en flade. Hvor stærk er strømmen af vektorfeltet gennem fladen? Dette spørgsmål kendes fra utallige… -
From Steeven Hegelund Spangsdorf on March 23rd, 2022
Givet et vektorfelt i rummet og en flade. Hvor stærk er strømmen af vektorfeltet gennem fladen? Dette spørgsmål kendes fra utallige… -
From Steeven Hegelund Spangsdorf on March 18th, 2022
Today we refine the investigation of vector fields, in particular gradient vector fields. We shall enjoy some beautiful theorems about tangential curve integrals in… -
From Steeven Hegelund Spangsdorf on March 16th, 2022
We are now entering the second half of our curriculum on integration in more variables. We shall use all we have learned about parametrizations, Jacobi functions and… -
From Steeven Hegelund Spangsdorf on March 9th, 2022
We have integrated along curves (1d), over plane regions and surfaces (2d) and end today by integration of spatial regions, also called… -
From Steeven Hegelund Spangsdorf on March 9th, 2022
We have integrated along curves (1d), over plane regions and surfaces (2d) and end today by integration of spatial regions, also called… -
From Steeven Hegelund Spangsdorf on March 4th, 2022
We continue to work with plane integrals and surface integrals. We focus on two important types of surfaces: Graphs for functions of two variables and surfaces of… -
From Steeven Hegelund Spangsdorf on March 2nd, 2022
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From Steeven Hegelund Spangsdorf on March 2nd, 2022
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From Steeven Hegelund Spangsdorf on March 2nd, 2022
The videographer was not informed that the streaming would be online and had no Zoom-link. Therefore the beginning of the lecture was not recorded and the rest had to be… -
From Steeven Hegelund Spangsdorf on February 25th, 2022
Whether we have to determine curvilinear integrals, double integrals or triple integrals, we usually end up by having to compute single integrals as you know from…