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HOME › AREAS OF EXPERTISE › Complex Numbers and Functions

OVERVIEW
Trigonometric and Hyperbolic Functions

 Complex numbers, complex functions and complex analysis in general are part of an important branch of mathematics. They find wide application in solving real scientific and engineering problems. In mathematics, a complex number is a number of the form z = x + iy, where: is the complex variable x and y are real numbers is the imaginary unit, with the propertyi2 = -1. The real number x is called the real part of the complex number, and the real number y is the imaginary part. Real numbers may be considered to be complex numbers with imaginary part set to zero. That is, the real number x is equivalent to the complex number x + 0i. At KMP we show how complex numbers can be added, subtracted, multiplied and divided just like real numbers. The next pages show the implementation of trigonometric functions. Please select from the menu  →         COMPLEX NUMBERS AND FUNCTIONS  (press to select)

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Math, Analysis & More,
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EIGENVALUE SOLUTIONS...
Eigen Inverse Iteration
Rayleigh-Quotient Method

INTERPOLATION APPLICATIONS...
Cubic Spline Method
Newton Divided Difference

 Applied Mathematical Algorithms
 Complex Functions A complex number z = x + iy, where... Complex Functions Non-Linear Systems Non-linear system methods... Non Linear Systems Differentiation Construction of differentiation... Differentiation Integration Consider the function where... Integration