David Nadler
American mathematician
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Mathematics
David Nadler 's Degrees
- PhD Mathematics University of California, Berkeley
- Bachelors Mathematics University of California, Berkeley
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Why Is David Nadler Influential?
(Suggest an Edit or Addition)According to Wikipedia, David Erie Nadler is an American mathematician who specializes in geometric representation theory and symplectic geometry. He is currently a professor at the University of California, Berkeley. Education and career Nadler graduated from Brown University with a B.S. in mathematics in 1996. He completed his doctoral studies at Princeton University under the supervision of Robert MacPherson, earning a Ph.D. in mathematics in 2001. He worked as an instructor at the University of Chicago for several years before taking a tenure track position at Northwestern University in 2005, where he became a Full Professor in 2011. He moved to his current position at the University of California at Berkeley in 2012.
David Nadler 's Published Works
Published Works
- Integral Transforms and Drinfeld Centers in Derived Algebraic Geometry (2008) (283)
- Constructible sheaves and the Fukaya category (2006) (257)
- Microlocal branes are constructible sheaves (2006) (187)
- The Character Theory of a Complex Group (2009) (91)
- Loop spaces and connections (2010) (76)
- Wrapped microlocal sheaves on pairs of pants (2016) (66)
- Arboreal Singularities (2013) (60)
- Perverse sheaves on real loop Grassmannians (2002) (44)
- Betti Geometric Langlands (2016) (43)
- Integral transforms for coherent sheaves (2013) (35)
- Spherical varieties and Langlands duality (2006) (35)
- Sheaf quantization in Weinstein symplectic manifolds (2020) (30)
- Non-characteristic expansions of Legendrian singularities (2015) (30)
- Fukaya Categories as Categorical Morse Homology (2011) (24)
- Mirror symmetry for the Landau–Ginzburg A-model M=Cn, W=z1⋯zn (2016) (22)
- Loop spaces and representations (2010) (21)
- A geometric Jacquet functor (2003) (20)
- The geometric nature of the fundamental lemma (2010) (17)
- Elliptic Springer theory (2013) (16)
- The character field theory and homology of character varieties (2017) (16)
- Nonlinear Traces (2013) (16)
- A stable ∞-category of Lagrangian cobordisms (2011) (15)
- A combinatorial calculation of the Landau–Ginzburg model $$M={\mathbb {C}}^{3},W=z_1 z_2 z_3$$M=C3,W=z1z2z3 (2015) (14)
- Loop Spaces and Langlands Parameters (2007) (14)
- Positive arborealization of polarized Weinstein manifolds (2020) (13)
- Cyclic symmetries of A_n-quiver representations (2013) (13)
- A spectral incarnation of affine character sheaves (2013) (12)
- Spectral Action in Betti Geometric Langlands (2016) (12)
- Reparametrization of $n$-flows of zero entropy (1979) (11)
- Springer theory via the Hitchin fibration (2008) (10)
- Coherent Springer theory and the categorical Deligne-Langlands correspondence (2020) (9)
- Beilinson-Bernstein localization over the Harish-Chandra center (2012) (8)
- Mirror symmetry for honeycombs (2017) (8)
- Uniformization of semistable bundles on elliptic curves (2015) (7)
- Geometric Langlands correspondence for $\text{SL}(2)$ , $\text{PGL}(2)$ over the pair of pants (2016) (6)
- Hecke operators on quasimaps into horospherical varieties (2004) (6)
- Morita equivalence for convolution categories: Appendix to arXiv:0805.0157 (2012) (6)
- Matsuki correspondence for the affine Grassmannian (2003) (6)
- Secondary Traces (2013) (5)
- Oscillation and boundary curvature of holomorphic curves in $\Bbb C^n$ (1998) (4)
- Wall-crossing for toric mutations (2018) (4)
- Morse theory and tilting sheaves (2006) (3)
- Minimal 2-Fold Coverings of Ed (1997) (3)
- The Whittaker functional is a shifted microstalk (2022) (3)
- ARBOREALIZATION I: STABILITY OF ARBOREAL MODELS (2021) (2)
- Perverse Microsheaves (2022) (2)
- Affine Matsuki correspondence for sheaves (2018) (2)
- Kostant-Sekiguchi homeomorphisms (2018) (2)
- Betti spectral gluing (2016) (2)
- Categorified harmonic analysis on complex reductive groups (2013) (2)
- A Correction and Some Additions to "Reparametrization of n-Flows of Zero Entropy" (1981) (0)
- into Horospherical Varieties (2009) (0)
- Functions on the commuting stack via Langlands duality (2023) (0)
- Automorphic gluing functor in Betti Geometric Langlands (2021) (0)
- Quaternionic Satake equivalence (2022) (0)
- Arboreal models and their stability (2021) (0)
- The origins of the lemma are in the theory of Shimura varieties and in the theory of harmonic analysis on reductive groups over R. This second source is analytic and algebraic, the theory of the spectral decomposition of invariant distributions (2011) (0)
- A GEOMETRIC JACQUET FUNCTOR 3 nearby cycles construction on (0)
- Real and symmetric matrices (2020) (0)
- Invariance of microsheaves on stable Higgs bundles (2023) (0)
- A microlocal criterion for commuting nearby cycles. (2020) (0)
- Geomorphology of Lagrangian ridges (2019) (0)
- Real and symmetric quasi-maps (2018) (0)
- Spectral action in Betti Geometric Langlands (2019) (0)
- A ug 2 02 0 REAL AND SYMMETRIC MATRICES (2020) (0)
- A correction and some additions to: “Reparametrization of -flows of zero entropy” [Trans. Amer. Math. Soc. 256 (1979), 289–304; MR 81h:28012] (1981) (0)
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