Approximate Formulas for the Mean Value of a Function over a Tetrahedron

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概要

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• Formulas to express the mean value of a polynomial of degree up to 5 over a tetrahedron by a linear combination of the values of the polynomial at the least set of points within the tetrahedron are established and applied to a few functions to estimate errors comprised.

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著者

• 岩田 義一

  Department Of Physics Faculty Of Science Ochanomizu University

関連論文

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• Schroedinger Equations Soluble in Terms of Hypergeometric Functions
• The Level Density of a Fermion System in a Parabolic Potential II
• An Integral Representation of sin x/x and Its Applications
• Approximate Formulas for the Mean Value of a Function over a Tetrahedron
• An Approximate Method for Evaluating a Class of Partition Functions
• The Number of Levels of a Fermion System in a Parabolic Potential
• Empty Spaces of Staeckel
• Evaluation of the Watson Integral of a Face-centered Lattice

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