Chapter 61: Decomposition into pairs-of-pants for complex algebraic hypersurfaces 001P
Original paper · arXiv:math/0205011v1
Reference depth 1
Structured source objects tagged and independently verified; source edition and mathematical dependency gaps remain separate.
Source edition: math/0205011v1
Statements and objects
- Acknowledgement . [04QM]
- Definition 1 . [04QQ]
- Definition 2 . [04QR]
- Definition 3 . [04QS]
- Example 1 . [04QT]
- Example 2 . [04QU]
- Proposition 1.1 . [04QV]
- Proof. [04QW]
- Proposition 1.2 . [04QX]
- Proof. [04QY]
- Remark 1.3 . [04QZ]
- Proposition 1.4 . [04R0]
- Proof. [04R1]
- Corollary 1.5 . [04R2]
- Corollary 1.6 . [04R3]
- Proof. [04R4]
- Definition 4 . [04R6]
- Proposition 1.7 . [04R7]
- Proof. [04R8]
- Example 3 . [04R9]
- Proposition 1.8 . [04RA]
- Proof. [04RB]
- Remark 1.9 . [04RC]
- Proposition 1.10 . [04RD]
- Proof. [04RE]
- Definition 5 . [04RF]
- Proposition 1.11 . [04RG]
- Proof. [04RH]
- Definition 6 . [04RJ]
- Proposition 1.12 . [04RK]
- Proposition 1.13 . [04RL]
- Proof. [04RM]
- Proposition 1.14 . [04RN]
- Remark 1.15 . [04RP]
- Definition 7 . [04RR]
- Proposition 1.16 . [04RS]
- Remark 1.17 . [04RT]
- Proposition 1.18 . [04RV]
- Remark 1.19 . [04RW]
- Proof. [04RX]
- Lemma 1.20 . [04RY]
- Proof. [04RZ]
- Remark 1.21 . [04S0]
- Example 4 . [04S1]
- Example 5 . [04S2]
- Definition 8 . [04S4]
- Proposition 1.22 . [04S5]
- Remark 1.23 . [04S6]
- Proposition 1.24 . [04S7]
- Proof. [04S8]
- Theorem 1 . [04SA]
- Theorem 1’ . [04SB]
- Theorem 2 . [04SC]
- Theorem 3 . [04SD]
- Remark 2.1 . [04SE]
- Lemma 3.1 . [04SJ]
- Proof. [04SK]
- Lemma 3.2 . [04SL]
- Lemma 3.3 (cf. Lemma 3 of [ 11 ] ) . [04SM]
- Proof. [04SN]
- Corollary 3.4 . [04SP]
- Proof. [04SQ]
- Corollary 3.5 . [04SR]
- Proof. [04SS]
- Proposition 3.6 . [04SU]
- Proof. [04SV]
- Theorem 4 . [04SX]
- Corollary 4.1 . [04SY]
- Remark 4.2 . [04SZ]
- Remark 5.1 . [04T2]
- Theorem (Kapranov [ 7 ] ) . [04T4]
- Lemma 5.2 . [04T6]
- Proof. [04T7]
- Lemma 5.3 . [04T9]
- Proof. [04TA]
- Corollary 5.4 . [04TB]
- Proof. [04TC]
- Theorem 5 . [04TD]
- Lemma 5.5 . [04TG]
- Proof. [04TH]