cauchy principal value造句
例句與造句
- where \ mathcal { P } denotes the Cauchy principal value.
- It must be understood as the Cauchy principal value of the function.
- The integral in the above equation is a Cauchy principal value integral.
- where p . v . indicates the Cauchy principal value of the integral.
- The pointwise limit is a Cauchy principal value, written
- It's difficult to find cauchy principal value in a sentence. 用cauchy principal value造句挺難的
- Therefore, in the limit, it turns the integral into a Cauchy principal value integral.
- P . V . denotes the Cauchy principal value, and we restrict ourselves to real y.
- The integral is not a convergent Lebesgue integral, it is understood as the Cauchy principal value.
- :: : As I said, there's a Cauchy principal value in this case.
- In these cases the Cauchy principal value ( finite part ) of the integrals may be of interest; these are
- It " can " be expressed as an application of a Cauchy principal value " improper " integral.
- Here } } is the distribution that takes a test function to the Cauchy principal value of " ds " } }.
- The integral on the left hand side, understood as a Cauchy principal value, can be expressed in terms of the exponential integral.
- The function Li occurring in the first term is the ( unoffset ) logarithmic integral function given by the Cauchy principal value of the divergent integral
- Note that the symbols \ mathcal { C } and \ mathcal { H } are used here to denote Cauchy principal value and Hadamard finite-part integrals respectively.
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