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Complex Numbers Related to Semi-Antinorms, Ellipses or Matrix Homogeneous Functionals
by
Richter, Wolf-Dieter
in
Algebra
/ complex algebraic structure
/ Complex numbers
/ Ellipses
/ generalized complex plane
/ generalized trigonometric functions
/ Multiplication
/ Numbers
/ Quadratic equations
/ vector division
/ vector exponential function
/ vector multiplication
2021
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Complex Numbers Related to Semi-Antinorms, Ellipses or Matrix Homogeneous Functionals
by
Richter, Wolf-Dieter
in
Algebra
/ complex algebraic structure
/ Complex numbers
/ Ellipses
/ generalized complex plane
/ generalized trigonometric functions
/ Multiplication
/ Numbers
/ Quadratic equations
/ vector division
/ vector exponential function
/ vector multiplication
2021
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Do you wish to request the book?
Complex Numbers Related to Semi-Antinorms, Ellipses or Matrix Homogeneous Functionals
by
Richter, Wolf-Dieter
in
Algebra
/ complex algebraic structure
/ Complex numbers
/ Ellipses
/ generalized complex plane
/ generalized trigonometric functions
/ Multiplication
/ Numbers
/ Quadratic equations
/ vector division
/ vector exponential function
/ vector multiplication
2021
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Complex Numbers Related to Semi-Antinorms, Ellipses or Matrix Homogeneous Functionals
Journal Article
Complex Numbers Related to Semi-Antinorms, Ellipses or Matrix Homogeneous Functionals
2021
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Overview
We generalize the property of complex numbers to be closely related to Euclidean circles by constructing new classes of complex numbers which in an analogous sense are closely related to semi-antinorm circles, ellipses, or functionals which are homogeneous with respect to certain diagonal matrix multiplication. We also extend Euler’s formula and discuss solutions of quadratic equations for the p-norm-antinorm realization of the abstract complex algebraic structure. In addition, we prove an advanced invariance property of certain probability densities.
Publisher
MDPI AG
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