"This second edition has been completely restructured, resulting in a compelling description of vector analysis from its first appearance as a byproduct of Hamilton's quaternions to the use of vectors in solving geometric problems. The result provides readers from different back…
This second edition has been completely restructured, resulting in a compelling description of vector analysis from its first appearance as a byproduct of Hamiltons quaternions to the use of vectors in solving geometric problems. The result provides readers from different backgr…
"Geared toward undergraduate students, this text illustrates the use of vectors as a mathematical tool in plane synthetic geometry, plane and spherical trigonometry, and analytic geometry of two- and three-dimensional space. Its rigorous development includes a complete treatment…
CONTENIDO: Cinemática de partículas - Cinética de partículas: segunda ley de Newton - Cinética de partículas: métodos de la energía y la cantidad de movimiento - Sistemas de partículas - Cinemática de cuerpos rígidos - Movimiento plano de cuerpos rígidos: fuerzas y aceleraciones…
This book provides an introduction to vector optimization with variable ordering structures, id est, to optimization problems with a vector-valued objective function where the elements in the objective space are compared based on a variable ordering structure: instead of a parti…
Vector optimization with infimum and supremum
The theory of Vector Optimization is developed by a systematic usage of infimum and supremum. In order to get existence and appropriate properties of the infimum, the image space of the vector optimization problem is embedded into a larger space, which is a subset of the power s…
Vector optimization with infimum and supremum
Vector optimization with infimum and supremum
The theory of Vector Optimization is developed by a systematic usage of infimum and supremum. In order to get existence and appropriate properties of the infimum, the image space of the vector optimization problem is embedded into a larger space, which is a subset of the power s…
Vector optimization with infimum and supremum
The theory of Vector Optimization is developed by a systematic usage of infimum and supremum. In order to get existence and appropriate properties of the infimum, the image space of the vector optimization problem is embedded into a larger space, which is a subset of the power s…