This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses the need and applications of the idea. Plenty of examples are supplied and special attention is given to the applications of path integrals to engineering and physics, such as calculating the centre of mass of thin springs.
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yourdeadin 6 days ago
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willamricard 2 months ago
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imegatrone 2 months ago
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bundawartini 2 months ago
me too.
MrPEDOCTOR 2 months ago
I'll take note of every important notes he says.
jhamien920 3 months ago
Geometrically speaking, c'(t) represents the tangent vector to the curve at c(t). Obviously, ||c'(t)|| represents the magnitude of this vector.
jccarril 1 year ago
c'(t) representa el vector tangente a la curva en el punto c(t). Obviamente, ||c'(t)|| representa la magnitud de este vector.
jccarril 1 year ago