[2] viXra:0703.0021 [pdf] submitted on 18 Mar 2007
Authors: Fu Yuhua
Comments: recovered from sciprint.org
Discussing the applications of Dynamic Smarandache Multi-Space (DSMS)
Theory. Supposing for the n different dynamic spaces (n is a dynamic positive integer and
the function of time) the different equations have been established, as these n different
dynamic spaces synthesize the DSMS, and they are mutually affected, some new coupled
equations need to establish in the DSMS to replace some equations in the original dynamic
spaces, as well as supply other equations to process the contact, boundary conditions and
so on. For the unified processing of all equations in the DSMS, this paper proposes to run
the quantization processing to all the variables and all the equations and establish the
unified variational principle of quantization with the collocation method based on the
method of weighted residuals, and simultaneously solve all the equations in the DSMS with
the optimization method. Thus by using the unified variational principle of quantization in
the DSMS and the fractal quantization method, will pave the way for the unified processing
of the theory of relativity and the quantum mechanics, and the unified processing of the
four foundational interactions. Finally the coupled solution for the problem of relativity and
quantum mechanics is discussed.
Category: Mathematical Physics
[1] viXra:0703.0020 [pdf] submitted on 18 Mar 2007
Authors: Mircea Eugen Selariu
Comments: recovered from sciprint.org
The discovery of mathematical complements, assembled under the name of the eccentric mathematics, gave the opportunity
for a series of applications, amongst which, in this article, are presented the impulse, step, and unitary ramp functions. The difference,
in comparison with the same classic functions, from the distributions theory, is that those eccentric are periodical with a 2π period. By
combining these between them, new mathematical functions have been defined; united under the name Smarandache stepped
functions.
Category: Mathematical Physics