path independence造句
例句與造句
- However, it is neither conservative nor does it have path independence.
- This path independence is very useful in contour integration.
- :The bottom line is path independence.
- This stipulation of path independence is a necessary addendum to the fundamental theorem of calculus because in one-dimensional calculus there is only one path in between two points defined by a function.
- The fundamental theorem of calculus for line integrals requires path independence in order to express the values of a given vector field in terms of the partial derivatives of another function that is the multivariate analogue of the antiderivative.
- It's difficult to find path independence in a sentence. 用path independence造句挺難的
- The fact that the line integral depends on the path " C " only through its terminal points \ mathbf r _ 0 and \ mathbf r is, in essence, the "'path independence property "'of a conservative vector field.
- For conservative forces, " path independence " can be interpreted to mean that the work done in going from a point A to a point B is independent of the path chosen, and that the work W done in going around a simple closed loop is 0:
- This is similar to the existence of potential functions for conservative vector fields, in that Green's theorem is only able to guarantee path independence when the function in question is defined on a " simply connected " region, as in the case of the Cauchy integral theorem.