On a Special Polyadic of Order N-P Which Can Be Derived From Any P Independent Vectors in an N-Dimensional Space and Which Can Be Regarded as a Generalization of the Vector Product (Classic Reprint) - Softcover

Inhaltsangabe

This book introduces an expanded tensor product - a unique polyadic which can be derived from any number of independent vectors in an n-dimensional space and which can be considered a generalization of the vector product. Not limited to 3-space, this book is a generalization of elementary vector analysis to n-space. The author develops some of the chief properties of the space complement, expressing characteristic properties of the space complement as generalized vector product formulae. Thus formally the space complement may be considered a kind of product and an extension of the vector product of classical vector analysis to n-space.

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