Results 201 to 210 of about 10,519,387 (260)

Transcendental divisors and their critical functions

manuscripta mathematica, 2003
The main purpose of the paper under review is to generalize the notion of the minimal polynomial to a certain class of transcendental elements of \(\widetilde{\overline{\mathbb Q}}\), where \(\widetilde{\overline{\mathbb Q}}\) denotes the completion of the algebraic closure \({\overline{\mathbb Q}}\) of \({\mathbb Q}\) in \({\mathbb C}\) relative to ...
Alexandru Zaharescu, Nicolae Popescu, Angel Popescu   +2 more
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Design of variable precision transcendental function automatic generator

Journal of Supercomputing, 2021
Jiangwei Hao, Jinchen Xu, Shao-zhong Guo, Yuanyuan Xia   +3 more
semanticscholar   +1 more source

VLSI implementation of transcendental function hyperbolic tangent for deep neural network accelerators

Microprocessors and microsystems, 2021
Gunjan Rajput, Gopal R. Raut, M. Chandra, S. Vishvakarma   +3 more
semanticscholar   +1 more source

Iteration of transcendental functions

2021
Treballs Finals de Grau de Matemàtiques, Facultat de Matemàtiques, Universitat de Barcelona, Any: 2021, Director: Núria Fagella ...
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Higher Transcendental Functions

Nature, 1955
Higher Transcendental Functions Based, in part, on notes left by the late Prof. Harry Bateman, and compiled by the Staff of the Bateman Project. Vol. 1. Pp. xxvi + 302. 52s. Vol. 2. Pp. xvii + 396. 60s. (London: McGraw-Hill Publishing Company, Ltd., 1953.)
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Dynamics of Transcendental Functions

2000
Let f be a nonconstant meromorphic function. The sequence of the iterates of f is denoted by $${f^0}=id,{f^1}=f,\cdots,{f^{n + 1}} = {f^n}(f), \cdots$$
Xiaoling Wang, Xinhou Hua, Chung-Chun Yang   +2 more
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The Periodicity on a Transcendental Entire Function with its Differential Polynomials

Analysis Mathematica, 2021
Y. Wei, K. Liu, X. Liu
semanticscholar   +1 more source

TRANSCENDENTAL FUNCTIONS

1972
Publisher Summary This chapter discusses the transcendental functions. The functions that include the trigonometric functions, the logarithm function, functions of the form T(x) = 2X, and others are grouped together under the general heading of transcendental functions and are classified as non-algebraic functions. Logarithms are defined in elementary
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The Elementary Transcendental Functions

The American Mathematical Monthly, 1954
(1954). The Elementary Transcendental Functions. The American Mathematical Monthly: Vol. 61, No. 6, pp. 386-392.
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Visualizing transcendental functions

Computing in Science & Engineering, 2000
Scientists and engineers often need to compute mathematical functions that depend in a complicated way on their parameters. Such functions-especially those whose analytical properties researchers have studied extensively-are called transcendental functions or special functions. There are three important reasons for visualizing such functions: to better
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