Recent content by Karlisbad

  1. K

    Mathematica Finite-part integrals (Hadamard) integrals with Mathematica

    - The problem with rigour is as perhaps user "eljose" has pointed before in his post :redface: is that you can put 'obstacles' to science, the same happened to infinitesimals dx , the Dirac delta function \delta (x) or "Feynmann (??) Path integrals" in QM or QFT (Field theory) to quantizy...
  2. K

    Fixed-Point Iteration for Nonlinear System of Equations

    if you put your system in the form F(x,y,z)=0 i think the condition for convergence (no t pretty sure) is: |GraF|<1 gra=gradient of the function...
  3. K

    A continuous functions you can't integrate?

    think "Alkatran" has avoided an important feature..we can't alwys take the sum of an integral equal to the integral of the sums..it's strange but true, the same happens with Borel resummation...if series is convergent you can take term-by-term Laplace transform, else (if divergent) you can't do...
  4. K

    Mathematica Finite-part integrals (Hadamard) integrals with Mathematica

    I had a curious idea..let be a function f(x) with a singularity at x=1 then we define the function: f(x)=f*(x)+\delta(x-1) and by definition f*(1)=0 f(x)=f*(x) for all x except x=1 as you can see both function diverge at x=1 however using this definiton...
  5. K

    Daniell Integral: Overview & Explanation

    The question is..let be the next integral: \int_{V}d\mu f(X) V is a 3-D volume and X=(x,y,z) of course we have the problem in defining the meassure \mu but i think Daniell integral can avoid this problem but how??...
  6. K

    Ramanujan Summation & Riemann Zeta Function: Negative Values

    http://math.ucr.edu/home/baez/twf_ascii/week126 a "method" given by Euler to get the sum of Zeta function and the identity mentiones above...
  7. K

    Square Root of Complex Numbers

    the question is..take the identity: (\sqrt (-2)+1)(\sqrt (-2)-1)=-2 and expand it by a continuous fraction..what would we get..
  8. K

    Hidden variable in SR and GR Relativity?

    The Question Hurkyl..from the Physical point of view is that Physicist always need to look at the "Dynamic" of everything (space-time, particles, and so on) we always look in quantization expressions of the form: i\hbar \frac{\partial \Phi}{\partial t}=H\Phi
  9. K

    Hidden variable in SR and GR Relativity?

    OK,OK Hurkyl..but if we make a "Wick Rotation" (from real to complex plane) the Lorentz metric becomes just g_{ab}x^{a}x^{b} where all the diagonal components are just 1 and the rest 0 (Euclidean 4metric) in fact: - To describe the dynamic of a particle in one dimension we define two...
  10. K

    Mathematica Finite-part integrals (Hadamard) integrals with Mathematica

    A good intro for undergraduates can be found at .. http://math.ucr.edu/home/baez/twf_ascii/week126 Based on an Euler converntion about divergent series.. resumming let be the divergent series.. 1+2^{s}+3^{s}+...... \rightarrow \zeta (-s) (1) of course if s<0 then the series...
  11. K

    Hidden variable in SR and GR Relativity?

    "Hidden variable" in SR and GR Relativity??.. My question is, since we live in a 3-D world, what would happen for an "alien" living on a 4-D world??..if we suppose that space-time has only 4 dimension, and that after a Wick rotation then X_{0} =it then what we think is just a time component...
  12. K

    A new Hilbert-Polya (approximate) Operator?

    If the author had the article rejected without giving any "objective" reason, flaw in the argument, math error.. this is just censorship :frown: not peer- review just as if you reject or jail a man for being black is just racism not justice, in general they only prefer a good-looking paper that...
  13. K

    Solve PDE: Find F to Satisfy \lambda F + (\frac{\partial F}{\partial y})^{2}=0

    Solving this PDE :( Hello i have a question about this..let be a function F(x(t),y(t),z(t),t) then if we use the "total derivative" respect to t and partial derivatives..could we find an F so it satisfies: \frac{d (\frac{\partial F}{\partial x})}{dt}+\lambda F + (\frac{\partial...
  14. K

    A new Hilbert-Polya (approximate) Operator?

    - the question is.. there any "flaw" or error, in the argument??.. - Although you have mentioned the "peer-review" journal this does not proof its correctness,.. just remember the "hoaxes" by Peter Lynds (the boy who solved nothing and that is even supposed NOT to exist) or the "Bible Codes"...
  15. K

    Finding the Value of [A,B] When Dependent on x,y,z,t

    let be A and B 2 operator so their commutator is: [A,B]=1 then my question is if A and B are dependant of x,y,z,t then what would be the value of commutator: [\partial_{c} A , \partial_{b} B]=? where c and b can be x,y,z or t..thanks...:redface: :redface:
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