J. Martel

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Name	J. Martel
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Location	BC, Canada.
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grad student at ubc.

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356

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Reference request: embedded Morse theory

may 15 12 at 1:07 Danny Ruberman 491●1●6

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304

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Linear symmetric spaces are spaces with ‘'orthogonal complements’'?

symmetric-spaces lattices dg.differential-geometry

mar 31 12 at 4:08 Misha 12.6k●1●26●48

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229

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measuring n 2-planes in R^{2n}.

co.combinatorics ra.rings-and-algebras mg.metric-geometry linear-algebra

mar 13 12 at 0:49 Victor Dods 340●1●8

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301

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How else can we describe the volume of a lagrangian submanifold in a Kahler manifold?

sg.symplectic-geometry mg.metric-geometry dg.differential-geometry

aug 23 at 13:32 Spiro Karigiannis 2,282●2●10●25

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can minimal volume rational subspaces in a lattice be arbitrarily ‘close’.

lattices linear-algebra

aug 4 at 17:37 J. Martel 432●3●10

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382

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are intersections of kernels also kernels? [closed]

linear-algebra matrices

sep 23 at 21:58 Qiaochu Yuan 38.4k●5●116●303

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169

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density of lagrangian grassmannian in usual grassmannian.

gt.geometric-topology sg.symplectic-geometry dg.differential-geometry

jan 24 12 at 13:58 Robert Bryant 21.8k●3●75●97

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107

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Characterizing symplectic matrices relative to a partial Iwasawa decomposition

gr.group-theory linear-algebra

mar 13 12 at 8:26 J. Martel 432●3●10

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Reference request: a verification of a nonstandard subgroup being a Tits subgroup.

gr.group-theory algebraic-groups root-systems

may 4 12 at 20:39 J. Martel 432●3●10

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111

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Comparing the volume of a rational lagrangian under a linear symplectomorphism.

lattices linear-algebra sg.symplectic-geometry matrices

jul 14 at 17:28 J. Martel 432●3●10

Answers

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Quick definition of the tangent space

Favorite popular math book

Primitive orthogonal vectors/Unimodular matrices

Is there a “right” proof of Riemann’s Theta Relation?

Schottky locus in genus 2

Maps of algebraic curves (and their Jacobian)

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Questions

Reference request: embedded Morse theory

Linear symmetric spaces are spaces with ‘'orthogonal complements’'?

measuring n 2-planes in R^{2n}.

How else can we describe the volume of a lagrangian submanifold in a Kahler manifold?

can minimal volume rational subspaces in a lattice be arbitrarily ‘close’.

are intersections of kernels also kernels? [closed]

density of lagrangian grassmannian in usual grassmannian.

Characterizing symplectic matrices relative to a partial Iwasawa decomposition

Reference request: a verification of a nonstandard subgroup being a Tits subgroup.

Comparing the volume of a rational lagrangian under a linear symplectomorphism.

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