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Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary

Making matrices better: Geometry and topology of polar and singular value decompositionDennis DeTurc

Link #topology #geometry #groups #matrices #linear algebra #manifolds #lie groups #mathematics #rotation #rescaling #algebraic varieties #singular #singular matrices #submanifold #entries #projective #projective variety #projective space #kernel #tubular #boundary