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This tag is used if a reference is needed in a paper or textbook on a specific result.

5 votes
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Baum-Connes conjecture

This January in New Orleans Paul Baum gave a rather extensive survey of the history and status of Baum/Connes, so I am guessing that he has a historical survey written up, or quasi-written up, since I …
Igor Rivin's user avatar
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1 vote

"Résumé de cours" by Jacques Tits

If you can read legacy books, check out: http://www.le-livre.com/fiche-ROD0024475.html
Igor Rivin's user avatar
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7 votes

Information about publishing and citations

In addition to the previous responses: Pure mathematicians are a lot worse about citing each other than applied mathematicians. Similarly, the threshold for being an author is quite high (I have see …
Igor Rivin's user avatar
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2 votes

Gibbs lectures in print?

Deift has many published works on essentially the subject of his talk (which appears to be his standard colloquium talk), but none with that precise title.
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1 vote

Are quasi-Möbius maps always quasi-conformal?

This is true in Loewner spaces. For the definitions and exciting properties, see Heinonen's 2001 book Lectures on Analysis in Metric Spaces.
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2 votes

Partitioned Runge-Kutta (Lobatto IIIAB)

Google says: L. Abia and J. M. Sanz-Serna, Partitioned Runge-Kutta Methods for Separable Hamiltonian Problems, Mathematics of Computation Vol. 60, No. 202 (Apr., 1993), pp. 617-634, doi:10.2307/21531 …
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1 vote

Conformal invariants of planar pairs of pants

Actually, pairs of pants (a.k.a. triply connected planar domains) are special, and it is unwise to derive results for them from "the general case". See this nice paper by T. Sugawa (1996) (for poster …
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5 votes
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Tools for Removing Radicals from Equations

I don't know about "free", but the general solution is to introduce a variable for each radical, together with an equation $y^2 = f(x),$ and then solve the resulting system. Since this is easy to do i …
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0 votes
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Computation Complexity for Golden Section method

See E. Bertolazzi's Lecture notes.
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0 votes

Tube formula for a hypersurface in a Riemannian manifold

I very strongly recommend reading Alfred Gray's Tubes: Gray, Alfred, Tubes, Progress in Mathematics (Boston, Mass.) 221. Basel: Birkhäuser (ISBN 3-7643-6907-8/hbk). xiii, 280~p. (2003). ZBL1048.53040 …
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4 votes

Proportion of pairs of integer polynomials with a bounded value of the resultant

This is much too complex a question. Firstly, the discriminant. It is a theorem of Mahler that the discriminant of a polynomial $P$ of degree $d$ is bounded above by $$d^d L(P)^{2d-2},$$ where $L(P)$ …
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1 vote

Conformal mapping of multiply connected domains

There is a considerable literature on effective conformal mapping. For a not-too-old survey see Breakthrough in Conformal Mapping, by John Case.
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5 votes
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What is "Berger's isembolic inequality"?

See Chris Croke's 2007 paper for all you ever wanted to know.
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2 votes
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Loop space: De Rham cohomology

An equivariant de Rham theory in precisely this setting seems to be developed by Leandre in "Equivariant Cohomology, Fock Space and Loop Groups" (2006). (http://www.mth.kcl.ac.uk/staff/fa_rogers/ECFSL …
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4 votes
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Fourier-Möller transform

Google "Fourier-Mehler transform"
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