Operator calculus on graphs. Theory and applications in computer science This pioneering book presents a study of the interrelationships among operator calculus, graph theory, and quantum probability in a unified manner, with significant emphasis on symbolic computations and an eye toward applications in computer science. Presented in this book are new methods, built on the algebraic framework of Clifford algebras, for tackling important real world problems related, but not limited to, wireless communications, neural networks, electrical circuits, transportation, and the world wide web. Examples are put forward in Mathematica throughout the book, together with packages for performing symbolic computations.
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References in zbMATH (referenced in 7 articles , 1 standard article )
Showing results 1 to 7 of 7.
- Hansen, Helle Hvid; Kupke, Clemens; Rutten, Jan: Stream differential equations: specification formats and solution methods (2017)
- Schott, René; Staples, G. Stacey: Generalized zeon algebras: theory and application to multi-constrained path problems (2017)
- Staples, G. Stacey; Stellhorn, Tiffany: Zeons, orthozeons, and graph colorings (2017)
- Woracek, Harald: Directing functionals and de Branges space completions in almost Pontryagin spaces (2017)
- Ciancia, Vincenzo; Latella, Diego; Loreti, Michele; Massink, Mieke: Model checking spatial logics for closure spaces (2016)
- Neto, Ant^onio Francisco: A note on a theorem of Schumacher (2016)
- Schott, René; Staples, G. Stacey: Operator calculus on graphs. Theory and applications in computer science (2012)