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Explicit Solutions for Transcendental Equations

SIAM Review, 2002
The approach presented here determines the roots of a transcendental function by locating the singularities of the reciprocal of the function. If an analytic function, \(f(z)\), contains a single simple pole at \(z_0\) somewhere inside \(C\), then the singularity can be removed by multiplying \(f(z)\) by \((z- z_0)\).
James W. Stevens, Rogelio Luck
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Transcendental solutions of diophantine equations

Functional Analysis and Its Applications, 1989
See the review in Zbl 0665.30031.
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Complex Roots of a Transcendental Equation

The Mathematical Gazette, 1954
A joint paper by Tranter and the present author concerning the heat flow in an infinite medium heated by a sphere has necessitated a proof that no complex zeros of the ...
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An interval iteration for multiple roots of transcendental equations [PDF]

open access: possibleBIT Numerical Mathematics, 1995
Let \(f: X^{(0)}\subseteq {\mathbb{R}}\to {\mathbb{R}}\) be a function which has a multiple root \(x^*\) in the compact interval \(X^{(0)}\). Let the function \(\phi\) be defined on \(X^{(0)}\), and let \(\phi\) generate an iterative method via \(z_{k+ 1}= \phi(z_k)\) which converges to \(x^*\) locally with convergence order \(p\).
Lin, Q, Rokne, JG
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The Solution of Algebraic and Transcendental Equations by Iteration

The Mathematical Gazette, 1953
AbstractThis note gives a general 2nd order solution, with the corresponding 3rd order correction, by means of which a good numerical answer can be obtained from an approximate estimate in one operation, and results of high accuracy by one or two iterations.
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Numerical Calculation for Complex Transcendental Equation

Applied Mechanics and Materials, 2012
The traditional method to calculate complex transcendental equation is poor, which can't meet requirements of calculating imaginary answer and fast calculation at the same time. This paper proposes "modified dichotomy method" through modifying the classical dichotomy method to solve complex transcendental equation, that can not only calculates ...
Tie Lin Sun, Hui Sun
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Transcendental equation solver: A novel neural network for solving transcendental equation

Applied Soft Computing, 2022
Guojun Wang   +5 more
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A general method for solving transcendental equations

USSR Computational Mathematics and Mathematical Physics, 1978
Abstract A METHOD for solving transcendental equations is described; its convergence is proved, and its correctness analyzed. A numerical example is given.
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