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Topic:
A mathematical theory of singularities!
Replies:
5
Last Post:
Jun 11, 2013 3:05 PM



GogoJF
Posts:
49
Registered:
12/16/09


Re: A mathematical theory of singularities!
Posted:
Jun 10, 2013 6:39 PM


On Jun 10, 4:38 pm, Victor Porton <por...@narod.ru> wrote: > (I wrote about this earlier but then my definitions were imprecise. Now I > have an exact mathematical theory.) > > I present my mathematical theory of singularities. It may probably have > applications in general relativity and other physics. > > The definitions are presented in this short draft article: > > http://www.mathematics21.org/binaries/reducedlimit.pdf > > Before reading this article I recommend to skim through my research > monograph (in the field of general topology), because the above mentioned > article uses concepts defined in my book. My monograph is accessible from: > > http://www.mathematics21.org/algebraicgeneraltopology.html > > In short: I have defined "metasingular numbers" which extend customary > (real, complex, vector, etc.) numbers with values which functions take at > singularities. If we allow metasingular solutions of (partial) differential > equations (such as general relativity) the equations remain the same, but > the meaning of them changes. As such, we may probably get a modified version > of general relativity and other theories. > > Please collaborate with me to apply my theory to general relativity (I am no > expert in relativity) and share half of Nobel Prize with me (if the results > will be interesting, what I don't 100% warrant now). > > Anyway, we now have an interesting topic of research: What's about solutions > of differential equations in terms of metasingular numbers? > >  > Victor Porton http://portonvictor.org
I like this idea.



