transcendental equation

Often special functions can be used to write the solutions to transcendental equations in closed form.

This is a transcendental equation in a and must be solved numerically.

The completed symmetriad represents a spatial analogue of some transcendental equation.

The solution of transcendental equation obtained by numerical methods are approximate solutions.

The transcendental equations above can be solved exactly in terms of the Lambert W function.

His method involves the solution of a transcendental equation called Kepler's equation.

A transcendental equation is an equation containing a transcendental function.

Some methods of finding solutions to a transcendental equation use graphical or numerical methods.

Graphical analysis is a simple way to derive a numerical solution to the transcendental equations describing the diode.

This condition brings to a transcendental equation that, numerically solved, gives possible values for the transverse wavenumbers.

He also discovered the solutions of transcendental equations by iteration, and found the approximation of transcendental numbers by continued fractions.

A number whose discrete values (eigenvalues) are the positive roots of transcendental equations, used in the series solutions for transient one-dimensional conduction equations.

Kepler's equation is a transcendental equation because sine is a transcendental function, meaning it cannot be solved for E algebraically.

(Claude Shannon's idealized analog computer can only solve algebraic differential equations, while a digital computer can solve some transcendental equations as well.

Lambert first considered the related Lambert's Transcendental Equation in 1758, which led to a paper by Leonhard Euler in 1783 that discussed the special case of we.

For a graphical solution, one method is to set each side of a single variable transcendental equation equal to a dependent variable and plot the two graphs, using their intersecting points to find solutions.

In this case, however, this relation cannot be expressed explicitly, as it is verified in the most elementary case of the rectangular waveguide, but it is implicitly given by a transcendental equation.

The test for Grades 9-12 covers the subjects under Grades 6-8 plus exponentiation, logarithms, trigonometric functions, inverse trigonometric functions, iterative solutions for transcendental equations, differential and integral calculus, elementary statistics and matrix algebra.