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초록· 키워드
오류제보하기
Ğ(P,Q), a new generalization of the set of gap numbers of a pair of points, was described in [1]. Here we study gap numbers of local subring R = K + C of algebraic function field over a finite field and we give a formula for the number of elements of Ğ(P,Q) depending on pure gaps and R.
목차
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참고문헌 (12)
참고문헌 신청
A. Garcia / 1986 / Weierstrass points on certain nonclassical curves / Arch. Math. (Basel) 46 (4) : 315 ~ 322
E. Kang / 2003 / Special pairs in the generating subset of the Weierstrass semigroup at a pair / Geom. Dedicata 99 : 167 ~ 177
G. Matthew / 2001 / Weierstrass pairs and minimum distance of Goppa codes / Des. Codes Cryptogr. 22 (2) : 107 ~ 121
G. Matthew / 2004 / Codes from the Suzuki function field / IEEE Trans. Inform. Theory 50 (12) : 3298 ~ 3302
H. I. Karaka? / 1976 / On Rosenlicht's generalization of Riemann-Roch theorem and generalized Weierstrass points / Arch. Math. (Basel) 27 (2) : 134 ~ 147
E. Kang / 2003 / Special pairs in the generating subset of the Weierstrass semigroup at a pair / Geom. Dedicata 99 : 167 ~ 177
G. Matthew / 2001 / Weierstrass pairs and minimum distance of Goppa codes / Des. Codes Cryptogr. 22 (2) : 107 ~ 121
G. Matthew / 2004 / Codes from the Suzuki function field / IEEE Trans. Inform. Theory 50 (12) : 3298 ~ 3302
H. I. Karaka? / 1976 / On Rosenlicht's generalization of Riemann-Roch theorem and generalized Weierstrass points / Arch. Math. (Basel) 27 (2) : 134 ~ 147
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