Computational Physics of Mathematica and Geometric Calculus  

作　　者：Edwin Eugene Klingman Edwin Eugene Klingman(Cybernetic Micro Systems, Inc., San Gregorio, CA, USA)

机构地区：[1]Cybernetic Micro Systems, Inc., San Gregorio, CA, USA

出　　处：《Journal of Applied Mathematics and Physics》2023年第2期514-524,共11页应用数学与应用物理（英文）

摘　　要：The latter half of the twentieth century yielded two tools of unprecedented power, both of which took decades to mature to their current states. The purpose of this research is to apply these to a theory of gravity and develop the consequences of the model based on these tools. This paper presents such results without mathematical details, which are presented elsewhere. The tools are: Geometric Calculus, developed by David Hestenes, circa 1965 and Mathematica, released in 1988 by Steven Wolfram. Both tools have steep learning curves, requiring several years to acquire expertise in their use. This paper explains in what sense they are optimal.The latter half of the twentieth century yielded two tools of unprecedented power, both of which took decades to mature to their current states. The purpose of this research is to apply these to a theory of gravity and develop the consequences of the model based on these tools. This paper presents such results without mathematical details, which are presented elsewhere. The tools are: Geometric Calculus, developed by David Hestenes, circa 1965 and Mathematica, released in 1988 by Steven Wolfram. Both tools have steep learning curves, requiring several years to acquire expertise in their use. This paper explains in what sense they are optimal.

关 键 词：Calabi-Yau Topology Fermion Spin Particle Genesis Primordial Field Self-Interaction Equations Yang-Mills Gravity 

分 类 号：O17[理学—数学]