sci.math.research

• Date Index

• New form for the roots of solvable quintics, M.A.Fajjal
• History of mathematical symbols, Edgar Fuß
  • Re: History of mathematical symbols, Robert Israel
  • Re: History of mathematical symbols, Karl
  • Re: History of mathematical symbols, Stephen Lavelle
• Unstable manifold as a fixed point of a contraction, LordBeotian
• non-separable linearly ordered space, thomas
• link between topological and metric spaces, lhr_cool_guy
  • Re: link between topological and metric spaces, William Elliot
  • Re: link between topological and metric spaces, Robert Israel
  • Re: link between topological and metric spaces, Peter Allen
  • Re: link between topological and metric spaces, Ronald Bruck
  • Re: link between topological and metric spaces, William Elliot
• This week in the mathematics arXiv (7 Nov - 11 Nov), Greg Kuperberg
• Vector calculus problem, Friedemann Kemm
  • Re: Vector calculus problem, gerd v
    • Re: Vector calculus problem, Friedemann Kemm
• Three papers published by Algebraic and Geometric Topology, Geometry and Topology Journal
• PL vs. PL locally flat, Blake Winter
  • Re: PL vs. PL locally flat, Lee Rudolph
    • Re: PL vs. PL locally flat, Blake Winter
      • Re: PL vs. PL locally flat, Lee Rudolph
      • Re: PL vs. PL locally flat, Blake Winter
      • Re: PL vs. PL locally flat, Tracy Hall
• Two papers published by Algebraic and Geometric Topology, Geometry and Topology Journal
• How to show that if a group G has finitely many subgroups, then G is finite?, nymphcc
  • Re: How to show that if a group G has finitely many subgroups, then G is finite?, Oliver Goertsches
  • Re: How to show that if a group G has finitely many subgroups, then G is finite?, serge bouc
  • Re: How to show that if a group G has finitely many subgroups, then G is finite?, smith
    • Re: How to show that if a group G has finitely many subgroups, then G is finite?, Tracy Hall
  • Re: How to show that if a group G has finitely many subgroups, then G is finite?, gv
• Probability transition density -- just need a name, Alan
  • Re: Probability transition density -- just need a name, Dave Elliott
• Radical expression approach for solvable septics, M.A.Fajjal
• unbounded knapsack problem with value as function of n...., kiwi
• Digital Geometry Workshop, digital . geo . workshop
• Advance in practial enumerative combinatorics, nightlight
• Hilbert 16th Problem as a Pure Algebraic Problem, Ali Taghavi
  • Re: Hilbert 16th Problem as a Pure Algebraic Problem, quasi
  • <Possible follow-ups>
  • Re: Hilbert 16th Problem as a Pure Algebraic Problem, Ali Taghavi
    • Re: Hilbert 16th Problem as a Pure Algebraic Problem, quasi
• Finite Projective Planes and Hilbert/Cohn-Vossen's Skew Line Triples, dhalitsky
  • Re: Finite Projective Planes and Hilbert/Cohn-Vossen's Skew Line Triples, dhalitsky
  • The Conjecture Re-stated So As to Be Most Capable of Formal Proof, dhalitsky
• Boundary Integral Method and Cauchy's Integral Formula, cgi-bin
  • Re: Boundary Integral Method and Cauchy's Integral Formula, David C. Ullrich
  • Re: Boundary Integral Method and Cauchy's Integral Formula, G. A. Edgar
  • Re: Boundary Integral Method and Cauchy's Integral Formula, did
• Re: Presheaf as functor, John Baez
• How to show that this trigonometric sum never vanish?, xl
• +amphichiral 3-colourable knots, Daniel Moskovich
• Maybe not even optimal results, just approximations., JosŽ Rui Faustino de Sousa
• CFP: Special Issue on random sets and imprecise probabilities, Enrique Miranda
• Conjecture Related to Goldbach's Conjecture, Vallenstream
  • Re: Conjecture Related to Goldbach's Conjecture, Gerry Myerson
  • <Possible follow-ups>
  • Re: Conjecture Related to Goldbach's Conjecture, Vallenstream
• Re: Math question about trajectory for beamed propulsion., Robert Clark
• Circle packing contest, Hugo Pfoertner
• This Week's Finds in Mathematical Physics (Week 223), John Baez
  • Re: This Week's Finds in Mathematical Physics (Week 223), John Baez
    • Re: This Week's Finds in Mathematical Physics (Week 223), John Baez
    • Re: This Week's Finds in Mathematical Physics (Week 223), John Baez
      • Re: This Week's Finds in Mathematical Physics (Week 223), John Baez
• Re: C*-alg's by gen's & rel's, John Baez
• rolling ball differential equation on plane, boscodave
• Homotopic maps, Maury Barbato
  • Re: Homotopic maps, Andrew D. Hwang
    • Re: Homotopic maps, Lee Rudolph
      • Re: Homotopic maps, ptk
      • Re: Homotopic maps, ptk
  • <Possible follow-ups>
  • Re: Homotopic maps, Anton Deitmar
  • Re: Homotopic maps, Maury Barbato
    • Re: Homotopic maps, ptk
  • Re: Homotopic maps, Maury Barbato
    • Re: Homotopic maps, ptk
  • Re: Homotopic maps, Anton Deitmar
  • Re: Homotopic maps, Maury Barbato
    • Re: Homotopic maps, ptk
      • Re: Homotopic maps, ptk
  • Re: Homotopic maps, Maury Barbato
    • Re: Homotopic maps, ptk
      • Re: Homotopic maps, ptk
    • Re: Homotopic maps, ptk
• degree of certain maps on S^3, ptk
  • Re: degree of certain maps on S^3, ptk
  • <Possible follow-ups>
  • Re: degree of certain maps on S^3, Anton Deitmar
    • Re: degree of certain maps on S^3, ptk
      • Re: degree of certain maps on S^3, ptk
  • Re: degree of certain maps on S^3, Ali Taghavi
  • Re: degree of certain maps on S^3, Ali Taghavi
• Improving the Fundamental Theorem of Algebra, joeshipman@xxxxxxx
• semigroups of contractions on Hilbert space, Volker Runde
• Galois groups wanted, Kent Holing
  • Re: Galois groups wanted, titus_piezas
  • Re: Galois groups wanted,
  • <Possible follow-ups>
  • Re: Galois groups wanted, Kent Holing
    • Re: Galois groups wanted, titus_piezas
• nonlinear equations, Javier
  • Re: nonlinear equations, Alexander Borisov
• Higher Dimensional Knots and Torus Embeddings, Blake Winter
  • Re: Higher Dimensional Knots and Torus Embeddings, Tracy Hall
    • Re: Higher Dimensional Knots and Torus Embeddings, Lee Rudolph
  • Re: Higher Dimensional Knots and Torus Embeddings, Ryan Budney
    • Re: Higher Dimensional Knots and Torus Embeddings, Munir
      • Re: Higher Dimensional Knots and Torus Embeddings, Blake Winter
      • Re: Higher Dimensional Knots and Torus Embeddings, Ryan Budney
      • Re: Higher Dimensional Knots and Torus Embeddings, Blake Winter
      • Re: Higher Dimensional Knots and Torus Embeddings, Lee Rudolph
    • Re: Higher Dimensional Knots and Torus Embeddings, Daniel Moskovich
      • Re: Higher Dimensional Knots and Torus Embeddings, Munir
      • Re: Higher Dimensional Knots and Torus Embeddings, Ryan Budney
• This week in the mathematics arXiv (31 Oct - 4 Nov), Greg Kuperberg
• (correction)Re: limit Cycles As Obstructions to Weil(Quantum) Formula, Ali Taghavi
• Inverse limit of injective modules, Marcus Meyer
  • Re: Inverse limit of injective modules, ggl
    • Re: Inverse limit of injective modules, Marcus Meyer
      • Re: Inverse limit of injective modules, ggl
• This week in the mathematics arXiv (24 Oct - 28 Oct), Greg Kuperberg
• limit Cycles As Obstructions to Weil(Quantum) Formula, Ali Taghavi
• equivariance and "weak pullback", Urs Schreiber
• 2nd SIPTA School on Imprecise Probabilities, Enrique Miranda
• K^* and K/ \mathbb Z, Niels Borne
  • Re: K^* and K/ \mathbb Z, Kevin Buzzard
• Re: Radical Expression For cos(2*pi/31), Oscar Lanzi III
• Paper published by Geometry and Topology, Geometry and Topology Journal
  • <Possible follow-ups>
  • Paper published by Geometry and Topology, Geometry and Topology Journal
• Quantum Mathematics at UCR, John Baez
  • Re: Quantum Mathematics at UCR, richard miller
• What is the mathematics behind districting?, Chris Pollett
  • Re: What is the mathematics behind districting?, Munir
    • Re: What is the mathematics behind districting?, Chris Pollett
  • Re: What is the mathematics behind districting?, Vladimir Drobot
  • Re: What is the mathematics behind districting?, Hans Aberg
  • Re: What is the mathematics behind districting?, Robert Israel
• Number theory job in London, Kevin Buzzard
  • Re: Number theory job in London, Kevin Buzzard
• about a definition in J Baez's book: gauge fields, knots anf gravity, Lachiezerey
• This week in the mathematics arXiv (17 Oct - 21 Oct), Greg Kuperberg
• $L_\infty$ conservation law for Schrodinger equation, Art Werschulz
  • Re: $L_\infty$ conservation law for Schrodinger equation, David C. Ullrich
  • Re: $L_\infty$ conservation law for Schrodinger equation, Robert Israel
• 2007 Fields program: postdoctoral positions, John Baez
• Paper published by Algebraic and Geometric Topology, Geometry and Topology Journal
  • <Possible follow-ups>
  • Paper published by Algebraic and Geometric Topology, Geometry and Topology Journal
  • Paper published by Algebraic and Geometric Topology, Geometry and Topology Journal
• This week in the mathematics arXiv (10 Oct - 14 Oct), Greg Kuperberg
• gerbes, strings, and Nambu brackets, John Baez
• Geometric quantization, John Baez
  • Re: Geometric quantization, Maarten Bergvelt
  • Re: Geometric quantization, Ilya Zakharevich
  • Re: Geometric quantization, Ilya Zakharevich

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