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[1666] A simple$C$^{*}-algebra with a finite and an infinite projection

Mikael Rørdam Department of Mathematics, University of Southern Denmark, Odense

TBD mathscidoc:1701.331930

Acta Mathematica, 191, (1), 109-142, 2001.6

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[1667] Topology of sobolev mappings, II

Fengbo Hang Department of Mathematics, Princeton University Fanghua Lin Courant Institute of Mathematical Sciences, New York University

TBD mathscidoc:1701.331929

Acta Mathematica, 191, (1), 55-107, 2002.4

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[1668] Determination of the spectral gap for Kac's master equation and related stochastic evolution

E. A. Carlen School of Mathematics, Georgia Institute of Technology M. C. Carvalho School of Mathematics, Georgia Institute of Technology M. Loss School of Mathematics, Georgia Institute of Technology

TBD mathscidoc:1701.331928

Acta Mathematica, 191, (1), 1-54, 2002.1

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[1669] Best uniform rational approximation of$x$^{α}on [0, 1]

Herbert R. Stahl TFH-Berlin/FB II, Luxemburgerstrasse 10, Berlin, Germany

TBD mathscidoc:1701.331927

Acta Mathematica, 190, (2), 241-306, 2001.1

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[1670] The$Tb$-theorem on non-homogeneous spaces

F. Nazarov Department of Mathematics, Michigan State University S. Treil Department of Mathematics, Brown University A. Volberg Department of Mathematics, Michigan State University

TBD mathscidoc:1701.331926

Acta Mathematica, 190, (2), 151-239, 2000.7

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TBD

[1666] A simple$C$^{*}-algebra with a finite and an infinite projection

Mikael Rørdam Department of Mathematics, University of Southern Denmark, Odense

TBD mathscidoc:1701.331930

[1667] Topology of sobolev mappings, II

Fengbo Hang Department of Mathematics, Princeton University Fanghua Lin Courant Institute of Mathematical Sciences, New York University

TBD mathscidoc:1701.331929

[1668] Determination of the spectral gap for Kac's master equation and related stochastic evolution

E. A. Carlen School of Mathematics, Georgia Institute of Technology M. C. Carvalho School of Mathematics, Georgia Institute of Technology M. Loss School of Mathematics, Georgia Institute of Technology

TBD mathscidoc:1701.331928

[1669] Best uniform rational approximation of$x$^{α}on [0, 1]

Herbert R. Stahl TFH-Berlin/FB II, Luxemburgerstrasse 10, Berlin, Germany

TBD mathscidoc:1701.331927

[1670] The$Tb$-theorem on non-homogeneous spaces

F. Nazarov Department of Mathematics, Michigan State University S. Treil Department of Mathematics, Brown University A. Volberg Department of Mathematics, Michigan State University

TBD mathscidoc:1701.331926

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