Recent content by Plat00n

Endorsers and referees are wanted to write the first of 3 papers on Geometric (Clifford) Algebras, concretely the Even Sub Group of Clifford Algebras and his appllication with the quantum mechanics.

Thanks for your information.

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You can see it in the blogspot, that I have used to link it. Here is: http://denaturavisibiliumetinvisibilium.blogspot.com/ Thanks.

More information in... Much more information in this link (blogspot about Even Clifford Algebras and Schrödinger's: http://denaturavisibiliumetinvisibilium.blogspot.com/ Best reggards.

GEOMETRICAL STUDY OF SCHROEDINGER'S FORMULA If we take a look on previous expression, we could continue with the importance of complex numbers. The complex numbers are very important to represent points or vectors in plane, and can be expressed this way: a = b·x+c·y If we choose...

Nobody can help me a little?

I have a question on "k" of an armonic simple movement. If we take the equation of a wave, this is: \frac {\partial \psi (x,t)}{\partial x^2} = \frac 1 v^2 \frac {\partial^2 \psi (x,t)}{\partial t^2} And this, if I'm not wrong, must to satisfy the independent of time Helmholtz...

Clifford Clifford Algebras have another interesting thing, that is that is composed by two sub groups, one the complex (center subgroup) and the other, even subgroup (even subgroup). In quantum mechanics, we utilize the center group, but I have read a book that utilizes the wave function in...

Hello, What's your opinion about Cliffor Algebras (GA) in aplication to physics? What do u think about messages like this: http://denaturavisibiliumetinvisibilium.blogspot.com/ Best reggards. Plat00n

Dear friends, I have a question on a taylor series, that is this one: A·e^(i (x)) That is: cos (x)+ i sin (x) becouse of the taylor's. But, is this wrong? A·e^(v (x)) = cos (x)+ v sin (x) (v is a vector). Tks.