Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear...

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Transcript of Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear...

Page 1: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6
Page 2: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6
Page 3: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6
Page 4: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6
Page 5: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6
Page 6: Exercise 2.5.5. Let Jo be as in Exercise '2.5.4 and define ShJ(2n) This is the symplectic linear group. Prove that Sp(2n) is a Lie group. Hint: See [12, Lemma 1.1.12]. Example 2.5.6

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