**Hyperbolic Functions**

by James McMahon

**Publisher**: John Wiley & Sons 1906**ISBN/ASIN**: 1161660127**Number of pages**: 106

**Description**:

College students who wish to know something of the hyperbolic trigonometry on account of its important and historic relations to each of those branches, will find these relations presented in a simple and comprehensive way in the first half of the work. Readers who have some interest in imaginaries are then introduced to the more general trigonometry of the complex plane, where the circular and hyperbolic functions merge into one class of transcendents, the singly periodic functions, having either a real or a pure imaginary period.

Download or read it online for free here:

**Download link**

(600KB, PDF)

## Similar books

**Elliptic Functions and Elliptic Curves**

by

**Jan Nekovar**-

**Institut de Mathematiques de Jussieu**

Contents: Introduction; Abel's Method; A Crash Course on Riemann Surfaces; Cubic curves; Elliptic functions; Theta functions; Construction of elliptic functions; Lemniscatology or Complex Multiplication by Z[i]; Group law on smooth cubic curves.

(

**4643**views)

**Complex Analysis on Riemann Surfaces**

by

**Curtis McMullen**-

**Harvard University**

Contents: Maps between Riemann surfaces; Sheaves and analytic continuation; Algebraic functions; Holomorphic and harmonic forms; Cohomology of sheaves; Cohomology on a Riemann surface; Riemann-Roch; Serre duality; Maps to projective space; etc.

(

**10450**views)

**Lectures on Riemann Matrices**

by

**C.L. Siegel**-

**Tata Institute of Fundamental Research**

A systematic study of Riemann matrices which arise in a natural way from the theory of abelian functions. Contents: Abelian Functions; Commutator-algebra of a R-matrix; Division algebras over Q with a positive involution; Cyclic algebras; etc.

(

**6050**views)

**Introduction to Complex Analysis**

by

**W W L Chen**-

**Macquarie University**

Introduction to some of the basic ideas in complex analysis: complex numbers; foundations of complex analysis; complex differentiation; complex integrals; Cauchy's integral theorem; Cauchy's integral formula; Taylor series; Laurent series; etc.

(

**12177**views)