Table of Contents
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Preface
by Greg Friedman, Eugénie Hunsicker, Anatoly Libgober, and Laurentiu Maxim, ix–xi
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An introduction to $L^2$ cohomology,
by Xianzhe Dai, 1–12
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The almost closed range condition,
by Gilles Carron, 13–30
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Rigidity of differential operators and Chern numbers of singular varieties,
by Robert Waelder, 31–50
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Hodge theory meets the minimal model program: a survey of log canonical and du Bois singularities,
by Sándor J. Kovács and Karl Schwede, 51–94
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Elliptic genera, real algebraic varieties and quasi-Jacobi forms,
by Anatoly Libgober, 95–120
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The weight filtration for real algebraic varieties,
by Clint McCrory and Adam Parusiński, 121–160
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On Milnor classes of complex hypersurfaces,
by Laurentiu Maxim, 161–176
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An introduction to intersection homology with general perversity functions,
by Greg Friedman, 177–222
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The signature of singular spaces and its refinements to generalized homology theories,
by Markus Banagl, 223–250
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Intersection homology Wang sequence,
by Filipp Levikov, 251–280
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An exponential history of functions with logarithmic growth,
by Matt Kerr and Gregory Pearlstein, 281–374
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Motivic characteristic classes,
by Shoji Yokura, 375–418
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Characteristic classes of mixed Hodge modules,
by Jörg Schürmann, 419–470
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Open problems,
471–477
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