Trigonometry is a branch of mathematics that studies relationships between angles and sides of triangles. It involves sine, cosine, and tangent concepts, which calculate angles and sides in various scenarios. Trigonometry has applications in fields such as physics, engineering, and architecture, whe
Generalized Trigonometric and Hyperbolic Functions
โ Scribed by Ronald E. Mickens
- Publisher
- CRC Press
- Year
- 2019
- Tongue
- English
- Leaves
- 212
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Generalized Trigonometric and Hyperbolic Functionshighlights, to those in the area of generalized trigonometric functions, an alternative path to the creation and analysis of these classes of functions. Previous efforts have started with integral representations for the inverse generalized sine functions, followed by the construction of the associated cosine functions, and from this, various properties of the generalized trigonometric functions are derived. However, the results contained in this book are based on the application of both geometrical phase space and dynamical systems methodologies.
Features
Clear, direct construction of a new set of generalized trigonometric and hyperbolic functions
Presentation of why x2+y2 = 1, and related expressions, may be interpreted in three distinct ways
All the constructions, proofs, and derivations can be readily followed and understood by students, researchers, and professionals in the natural and mathematical sciences
๐ SIMILAR VOLUMES
<span>Trigonometry is a branch of mathematics that studies relationships between angles and sides of triangles. It involves sine, cosine, and tangent concepts, which calculate angles and sides in various scenarios. Trigonometry has applications in fields such as physics, engineering, and architectur
<p>The main theme of the book is the study, from the standpoint of s-numbers, of integral operators of Hardy type and related Sobolev embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non-negative numbers
<p>The main theme of the book is the study, from the standpoint of s-numbers, of integral operators of Hardy type and related Sobolev embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non-negative numbers
<p>The main theme of the book is the study, from the standpoint of s-numbers, of integral operators of Hardy type and related Sobolev embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non-negative numbers