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Related to cotangent: cosecant, Inverse cotangent, secant
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References in periodicals archive ?
The method of Hurwitz-Radon Matrices (MHR) enables interpolation of two-dimensional curves using different coefficients [gamma]: polynomial, sinusoidal, cosinusoidal, tangent, cotangent, logarithmic, exponential, arcsin, arccos, arctan, arcctg or power function [16], also inverse functions.
Then we then obtained the result on the basis of cotangent vector space at a point following.
It is not necessary to use Euler's trigonometric formulas to find this continued fraction, since it can be obtained in a similar way to the continued fraction of the hyperbolic cotangent.
With this assumption, for any smooth section in the cotangent bundle to M, we shall prove the following identity (compare with [13]):
I've also been able to use visuals in some of my limited editions, and you've seen some of the book objects that I've done through CoTangent Press, like The Happy Girts and The Convict Bird.
Section 3 deals with the structure of extremals, that is, the integral curves of the Hamiltonian vector fields [Mathematical Expression Omitted] associated with H, based on the decomposition of the cotangent bundle T*G of G as the product G x L*.
The latest child of his CoTangent Press, a small publishing operation devoted to artists' editions of selected Vollmann works, is The Happy Girls, based on a tale from Thirteen Stories and Thirteen Epitaphs.
Pramanik and Mondal [19] proposed cotangent similarity measure of rough neutrosophic sets.
Toller [73] has explored the different possible geometries associated with the maximal acceleration principle and the physical implications of the meaning of an "observer", "measuring device" in the cotangent space.
For a Galois representation of degree one of the function field of a surface (which can be an "arithmetic surface"), we define in Part I a corresponding characteristic cycle on the "logarithmic cotangent bundle," which is an analogue of the characteristic cycle of a D-module and which is defined by a class field theoretic method.
Pramanik and Mondal [86] proposed cotangent similarity measure of rough neutrosophic sets and its application to medical diagnosis.
The relations (151, 152, 153, 154, 155) are required in order to prove the group composition law of the transformations of (137)-(140) and, consequently, in order to have a truly Maximal-Acceleration Phase Space Relativity theory resulting from a phase-space change of coordinates in the cotangent bundle of spacetime.