sci.math.research
- Paper published by Algebraic and Geometric Topology
- From: Geometry and Topology Journal
- morphism of principal fiber bundles
- Re: Line geometry/complex
- From: Christopher J. Henrich
- Paper published by Geometry and Topology
- From: Geometry and Topology Journal
- Re: An extension of Young's Inequality
- This Week's Finds in Mathematical Physics (Week 216)
- Quantum Gravity Seminar - Fall 2004, Week 8
- Re: How can an isometry be surjective?
- Re: How can an isometry be surjective?
- Non positive semidefinite?
- Re: Lie structure induced by short exact sequence
- Re: Line geometry/complex
- Re: Line geometry/complex
- From: Christopher J. Henrich
- Re: Lie structure induced by short exact sequence
- Partial sum with at most real root-[Sylvester]
- Line geometry/complex
- A polynomial
- Two papers published by Algebraic and Geometric Topology Publications
- From: Geometry and Topology Journal
- Re: Reflection principle
- Re: Reflection principle
- Paper published by Geometry and Topology
- From: Geometry and Topology Journal
- Re: Lie structure induced by short exact sequence
- Reflection principle
- Re: What kind of problem is this?
- Fractals: Holder/Lipschitz <=> Hurst exponents ?
- Lie structure induced by short exact sequence
- Re: Open but not universally open?
- Re: Elliptic function as hyperbolic function series - reference
- Re: Open but not universally open?
- Re: Connected Metric Space
- Two papers published by Geometry and Topology Publications
- From: Geometry and Topology Journal
- Ramanujan's Continued Fractions and Platonic Solids
- Re: A question on Manifolds
- A question on Manifolds
- Re: Polynomials with positive roots and subresultants
- How can an isometry be surjective?
- New version (10.4) of mathematical visualization Software, 3D-XplorMath
- Ramanujan's Continued Fractions and Platonic Solids
- Structure of the "hinge angles"
- Re: What kind of problem is this?
- This week in the mathematics arXiv (16 May - 20 May)
- Re: Open but not universally open?
- Re: Normalizer of the Group of isometries
- Re: Elliptic function as hyperbolic function series - reference
- Open but not universally open?
- Re: Riemann and prime number theorem for special sets
- oscillatory solutions of difference equations
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- Re: What kind of problem is this?
- From: Richard M. Woodward
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- This week in the mathematics arXiv (9 May - 13 May)
- Re: representing a surface in R^5
- Re: metrizable + zero-dimensional implies ultrametrizable ?
- Re: quotient of S^3 by binary tetrahedral group
- Paper published by Geometry and Topology
- From: Geometry and Topology Journal
- Re: Normalizer of the Group of isometries
- Re: Ring of Polynomials on a Manifold
- Re: representing a surface in R^5
- " How to reduce equation g(n(x,y), m(x,y) ) = h(g(x,y)) g unknown. "
- Re: Normalizer of the Group of isometries
- quotient of S^3 by binary tetrahedral group
- What kind of problem is this?
- Elliptic function as hyperbolic function series - reference
- Limited breakdown of Riemann hypothesis
- Riemann and prime number theorem for special sets
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- Re: representing a surface in R^5
- Normalizer of the Group of isometries
- representing a surface in R^5
- New formulation for an old problem
- On left Max rings
- From: freedom641@xxxxxxxxx
- Connected Metric Space
- An extension of Young's Inequality
- Re: A Question On Complet Space
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- From: Rafael Valls Hidalgo-Gato
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- From: Rafael Valls Hidalgo-Gato
- This week in the mathematics arXiv (2 May - 6 May)
- Re: Statistical analysis of share- like components behavior
- Statistical analysis of share- like components behavior
- Re: Music and Category theory?
- Re: Music and Category theory?
- A Question On Complet Space
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- Re: Music and Category theory?
- Re: Music and Category theory?
- Music and Category theory?
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- From: Rafael Valls Hidalgo-Gato
- Deviations in the number of points on curves mod p
- Re: parallel transport
- From: Patrick Iglesias-Zemmour
- Re: McDowell-Mansouri gravity
- Re: metrizable + zero-dimensional implies ultrametrizable ?
- From: Angelos Georgakopoulos
- Re: Eigenvalues of matrices in SL(n, Z)
- Re: Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- Maximal order subgroups of Z(m;*) with m=2^n and n>3.
- From: Rafael Valls Hidalgo-Gato
- Re: " Cyclic Mobius Transform and roots of unity "
- Re: Eigenvalues of matrices in SL(n, Z)
- Eigenvalues of matrices in SL(n, Z)
- This week in the mathematics arXiv (25 Apr - 29 Apr)
- Re: (Help)! Banach-Alaoglu theorem
- Re: " Cyclic Mobius Transform and roots of unity "
- This Week's Finds in Mathematical Physics (Week 215)
- Re: " Cyclic Mobius Transform and roots of unity "
- (Help)! Banach-Alaoglu theorem
- non-Schauder bases
- Re: finite divisibility in probability
- Re: Lindeberg's Condition
- " Cyclic Mobius Transform and roots of unity "
- Re: *Modern* algebraic geometry reference needed
- Re: *Modern* algebraic geometry reference needed
- Quantum Gravity Seminar - Fall 2004, Week 7
- Re: finite divisibility in probability
- *Modern* algebraic geometry reference needed
- Re: Banach * Algebra
- Re: Banach * Algebra
- Banach * Algebra
- From: singhal.sandhya@xxxxxxxxx
- Re: Polynomial values free of prime divisors in prescribed congruence classes
- Re: Polynomial values free of prime divisors in prescribed congruence class
- Announcement:: Data Ecologies 05
- Final CFP COMPLIFE 2005
- Re: Diffeomorphisms of Lie groups
- Estimation of graph size by sampling?
- Polynomial values free of prime divisors in prescribed congruence classes
- Re: Quaternion logarithm and Riemann surfaces
- From: Daniel Alayon Solarz
- Re: metrizable + zero-dimensional implies ultrametrizable ?
- Re: Appell Polynomials
- Re: hypergeometric function inequality
- Appell Polynomials
- Quantum Gravity Seminar - Fall 2004, Week 6
- Re: finite divisibility in probability
- Re: Diffeomorphisms of Lie groups
- metrizable + zero-dimensional implies ultrametrizable ?
