- Suraj Kumar added an answer:4What are the current application of Riemann Zeta Function in analysis of elementary particles?
- Sanjo Zlobec added an answer:39Is there a book in English where one can find characterizations of zero-derivative (stationary) points ?
- Stefan Cobzas added an answer:8For a subset X of RxR with the property that every continuous function f:A-->R attains its maximum in R. Is X compact?
- Miodrag Mateljević added an answer:8A converse of the implicit function theorem?
- Igor Vestfrid added an answer:1How to prove that <x, A*Ax> > 0 ?
- Peter I. Kogut added an answer:2Is it correct to say that $div(A^t \nabla y)\in L^2(\Omega)$ provided $div(A \nabla y)\in L^2(\Omega)$,
- Yuriy Borisovich Zelins’kyi asked a question:OpenAnyone familiar with m-convex compacts in R n?
- Giuseppe Di Fazio added an answer:3How to use the Moser iteration technique to improve the regularity of very weak solution?
- Octav Olteanu added an answer:15Does the collection of all self adjoint operators have any property?
- Georg Muntingh added an answer:4Is there such a norm on any totally disconnected local field?
- José Augusto Molina Garay added an answer:10Can a sequence of local diffeomorphisms with attracting periodic points have a limit with only expanding periodic points?
- James F Peters added an answer:13How can one characterize the boundary of a convex set?
- George Stoica added an answer:2Which empirical measures, associated to infinite dimensional stochastic processes, satisfy the moderate deviation principle?
- Miodrag Mateljević added an answer:3Are there characterization of harmonic gradient mapping from the unit ball onto itself in 3-space?
- Qingping Zeng asked a question:OpenAny advice on isolated points of the approximate point spectrum of a bounded operator?
- Gerardo Maximiliano Mendez added an answer:6Can anyone help with a membership function question?
- Daoud Bshouty Bshouty added an answer:1Is there any appropriate version of the Rad\'{o}-Kneser-Choquet theorem (RKC-Theorem) in space?
- Gul E Hina Aslam added an answer:3Minkowski type inequality in Banach algebras
- A.J. Muñoz-Vazquez added an answer:4Does a Hölder continuous function have a bounded fractional derivative?
- Hayder Dibs added an answer:1Can someone help with the interpolation between the Bloch and the Moebius invariant H^1 space?
- Kotapally Harish Kumar added an answer:7Can anyone prove how Legendre wavelet forms an orthonormal basis for L^2(R)?
- Carsten Trunk added an answer:18If A is a subspace of a normed space X and \{x_n\} is a sequence in A such that \{x_n\} converges to z, does z \in A?
- James F Peters added an answer:2Any suggestions on the classification of Moebius invariant Besov spaces?
- Octav Olteanu added an answer:15A power series summation a_n z^n such that a_n tends 0 as n goes infinity. How can we show it does not have pole on unit circle?
- Martin Ritterath added an answer:2Does anybody know any continuous function in time domain whose frequency response looks like the attached figure?
- Haridas Kumar Das added an answer:18What are the differences between "Rieman integrable" function and "Lebesgue integrable" function?
- Yury Brychkov added an answer:1Space of rapidly decreasing test function is not invariant with respect to fractional integral. Is there any example to understand this?
- Mohamed El Naschie added an answer:3Convex bodies with equi-measurable radial functions. Does regularity of bodies imply the bodies are rotations of each other?
- Mika Yasuda added an answer:2Is functional alpha diversity equal to functional richness?

I want to know the applications of Riemann zeta function in analysis of elementary particles and other high energy physics phenomenon.