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Date : 1989-10-01
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Special functions Wikipedia ~ Special functions are particular mathematical functions that have more or less established names and notations due to their importance in mathematical analysis functional analysis physics or other applications The term is defined by consensus and thus lacks a general formal definition but the List of mathematical functions contains functions that are commonly accepted as special
Special function mathematics Britannica ~ Special function any of a class of mathematical functions that arise in the solution of various classical problems of physics These problems generally involve the flow of electromagnetic acoustic or thermal energy Different scientists might not completely agree on which functions are to be
Special Function from Wolfram MathWorld ~ A special function is a function usually named after an early investigator of its properties having a particular use in mathematical physics or some other branch of mathematics Prominent examples include the gamma function hypergeometric function Whittaker function and Meijer Gfunction
Special Functions math ~ Free math lessons and math homework help from basic math to algebra geometry and beyond Students teachers parents and everyone can find solutions to their math problems instantly
Special functions Encyclopedia of Mathematics ~ Many special functions can be seen as arising essentially in this way and this point of view explains many of the special properties of special functions various orthogonality relations Cf Vi Mi Wa2 and the encyclopaedic treatment ViKl vol 1 for more details
Special Functions—Wolfram Language Documentation ~ The Wolfram System includes all the common special functions of mathematical physics found in standard handbooks Each of the various classes of functions is discussed in turn One point you should realize is that in the technical literature there are often several conflicting definitions of any particular special function When you use a special function in the Wolfram System therefore you
Special Functions by George E Andrews Cambridge Core ~ Special functions natural generalizations of the elementary functions have been studied for centuries The greatest mathematicians among them Euler Gauss Legendre Eisenstein Riemann and Ramanujan have laid the foundations for this beautiful and useful area of mathematics
Special Functions Missouri ST ~ The summation is the real part of the Riemann zeta function s a function with many interesting properties most of which involve its continuation into the complex plane However for the real part we get that s 1 s−1 Cs where 0
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