Autor/Autorin: Chanie Manaye
I received my bachelor's degree at Meda Welabu University, and also my Master of Science degree at Debre Markoes University in the department of mathematics.
Designed as a textbook which is important for undergraduate and post graduate students. This text book consists of three chapters, the first chapter discusses complex numbers and complex plane, the second chapter discusses complex numbers and complex plane, and the last chapter discusses Cauchy's theorem. Each chapter is prepared in a simple language for easy understanding for readers. In this textbook we discuss further about the complex numbers and complex plane, the complex numbers and complex plane, the Cauchy's theorem and the real application of complex analysis.
Designed as a textbook which is important for undergraduate and post graduate students. This text book consists of three chapters, the first chapter discusses complex numbers and complex plane, the second chapter discusses complex numbers and complex plane, and the last chapter discusses Cauchy's theorem. Each chapter is prepared in a simple language for easy understanding for readers. In this textbook we discuss further about the complex numbers and complex plane, the complex numbers and complex plane, the Cauchy's theorem and the real application of complex analysis.
Chanie, ManayenI received my bachelor's degree at Meda Welabu University, and also my Master of Science degree at Debre Markoes University in the department of mathematics.
Über den Autor
Manaye Chanie obtuvo su MS.c (Ecuaciones diferenciales) en la Universidad de Debre Markos (Etiopía) y es profesor titular del Departamento de Matemáticas de la Universidad de Jinka (Etiopía). Y está muy motivado para escribir libros relacionados que sean útiles para los estudiantes universitarios.
Klappentext
Designed as a textbook which is important for undergraduate and post graduate students. This text book consists of three chapters, the first chapter discusses complex numbers and complex plane, the second chapter discusses complex numbers and complex plane, and the last chapter discusses Cauchy's theorem. Each chapter is prepared in a simple language for easy understanding for readers. In this textbook we discuss further about the complex numbers and complex plane, the complex numbers and complex plane, the Cauchy's theorem and the real application of complex analysis.
