Nigel Higson
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Title: Discrete series representations, the Dirac operator and C*-algebra K-theory
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Title: Asymptotically equivalent representations and Plancherel formulas
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Title: Index theorems and tangent groupoids
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Title: What can NCG do?
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Title: On Perrot’s index cocycles
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Title: Lecture 02 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 01 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 04 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 03 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 08 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 07 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 06 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 05 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 10 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 09 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 12 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 11 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 14 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 13 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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Title: Lecture 16 | Graduate Course on the Tangent Groupoid in Noncommutative Geometry
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