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Journal of Applied Mathematics and Physics 2016年第12期4卷 2301-2320页

作者： Peter Donald Rodgers Mathematics University of Queensland Brisbane Australia 2014 Genius of the Year-Asia World Genius Directory Internet

Black Hole Shock unites relativity and quantum physics. The mysterious Navier-Stokes Equations, of my recent Superrelativity, inspired me to think deeper about physics equations. The Clay Mathematics Institute Millennium contest has motivated me to create two unique physics papers, Superrelativity and Black Hole Shock, which have raised my interest in fluid dynamics. An enormous amount of effort went into creating mathematics of Superrelativity. After that effort, I was hallucinating extremely long equations, and following intellectual tangents that led to five significant Black Hole Shock equations: (a) Klein-Gordon-Schrodinger-Rodgers Equation, (b) Einstein-Rodgers’s Mass-Wave-Energy4 Equivalence Equation, (c) Einstein-Schwarzschild-Klein-Gordon-Schrodinger-Rodgers Mass-Hyperacceleraton Geometry, (d) Einstein-Klein-Gordon-Schrodinger-Stefan-Boltzmann-Schwarzs-child-hawking-Rodgers Black Hole Radiation Equation, and (e) Improved hawking-Rodgers Radius of a Black Hole. My paper Black Hole Shock indicates that our current coordinate, dimensional, geometrical systems need to be radically improved. In this paper, mathematics ends the concept of duality of a particle and shows everything is electro-magnetic.

关键词： Black Hole Shock Superrelativity Relativity Physics Albert Einstein stephen hawking Black Hole Quantum Physics

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Superrelativity

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Open Journal of Fluid Dynamics 2016年第2期6卷 130-143页

作者： Peter Donald Rodgers University of Queensland Brisbane Australia

Did any physics experts expect SUPERRELATIVITY paper, a physics revolution producing the EINSTEIN-RODGERS RELATIVITY EQUATION, producing the hawking-RODGERS BLACK HOLE RADIUS, and producing the STEFAN-BOLTZMANN-SCHWARZSCHILD-hawking-RODGERS BLACK HOLE RADIATION POWER LAW, as the author gave a solution to The Clay Mathematics Institute’s very difficult problem about the Navier-Stokes Equations? The Clay Mathematics Institute in May 2000 offered that great $million prize to the first person providing a solution for a specific statement of the problem: “Prove or give a counter-example of the following statement: In three space dimensions and time, given an initial velocity field, there exists a vector velocity and a scalar pressure field, which are both smooth and globally defined, that solve the Navier-Stokes Equations.” Did I, the creator of this paper, expect SUPERRELATIVITY to become a sophisticated conversion of my unified field theory ideas and mathematics into a precious fluid dynamics paper to help mathematicians, engineers and astro-physicists? [1]. Yes, but I did not expect such superb equations that can be used in medicine or in outer space! In this paper, complicated equations for multi-massed systems become simpler equations for fluid dynamic systems. That simplicity is what is great about the Navier-Stokes Equations. Can I delve deeply into adding novel formulae into the famous Schwarzschild’s equation? Surprisingly, yes I do! Questioning the concept of reversibility of events with time, I suggest possible 3-dimensional and 4-dimensional co-ordinate systems that seem better than what Albert Einstein used, and I suggest possible modifications to Maxwell’s Equations. In SUPERRELATIVITY, I propose that an error exists in Albert Einstein’s Special Relativity equations, and that error is significant because it leads to turbulence in the universe’s fluids including those in our human bodies. Further, in SUPERRELATIVITY, after I create Schwarzschild-based equati

关键词： Superrelativity Relativity Navier-Stokes Equation Physics Albert Einstein stephen hawking Black Hole Clay Mathematics Institute

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