QUOTIENT SPACES MODULO REDUCTIVE ALGEBRAIC GROUPS

[1] CHEVALLEY C, 1956, CLASSIFICATION GROUP

[2] GROTHENDIECK A, ELEMENTS GEOMETRIE A

[3] GROTHENDIECK A, 1957, FONDEMENTS GEOMETRIE

[4] HARTSHORNE R, LECTURE NOTES MATHEM, P156

[5] IWAHORI N, SOME BRUHAT DECOMPOS, V25, P5

[6] TOWARD A NUMERICAL THEORY OF AMPLENESS [J]. ANNALS OF MATHEMATICS, 1966, 84 (02) : 293 - &

[7] Mumford David, 1965, GEOMETRIC INVARIANT

[8] NAGATA M, 1961, J MATH KYOTO UNIV, P87

[9] NAGATA M, 1964, J MATH KYOTO U, V3, P379

[10] SOME RESULTS ON THE QUOTIENT SPACE BY AN ALGEBRAIC GROUP OF AUTOMORPHISMS [J]. MATHEMATISCHE ANNALEN, 1963, 149 (04) : 286 - 301

[1] CHEVALLEY C, 1956, CLASSIFICATION GROUP

[2] GROTHENDIECK A, ELEMENTS GEOMETRIE A

[3] GROTHENDIECK A, 1957, FONDEMENTS GEOMETRIE

[4] HARTSHORNE R, LECTURE NOTES MATHEM, P156

[5] IWAHORI N, SOME BRUHAT DECOMPOS, V25, P5

[6] TOWARD A NUMERICAL THEORY OF AMPLENESS [J]. ANNALS OF MATHEMATICS, 1966, 84 (02) : 293 - &

[7] Mumford David, 1965, GEOMETRIC INVARIANT

[8] NAGATA M, 1961, J MATH KYOTO UNIV, P87

[9] NAGATA M, 1964, J MATH KYOTO U, V3, P379

[10] SOME RESULTS ON THE QUOTIENT SPACE BY AN ALGEBRAIC GROUP OF AUTOMORPHISMS [J]. MATHEMATISCHE ANNALEN, 1963, 149 (04) : 286 - 301