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Arithmetic variety

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If X is an arithmetic variety, then, for all automorphisms σ of the complex numbers, σX is also an arithmetic variety.
29: 25: 217: 33: 136: 126: 144: 94: 175: 165: 148: 201: 244: 197: 118: 76: 189: 17: 140: 37: 125:. Encyclopaedia of Mathematical Sciences. Vol. 49 (Second ed.). 99: 80: 205: 225: 8: 52: 232: 218: 98: 68: 48:Kazhdan's theorem says the following: 7: 186: 184: 123:Introduction to Modern Number Theory 14: 188: 171:Arithmetic of abelian varieties 1: 121:; Panchishkin, A. A. (2007). 86:Israel Journal of Mathematics 204:. You can help Knowledge by 81:"On arithmetic varieties II" 36:of the associated algebraic 272: 183: 30:Hermitian symmetric space 43: 200:-related article is a 166:Arithmetic Chow groups 256:Number theory stubs 251:Arithmetic geometry 56: —  34:arithmetic subgroup 100:10.1007/BF02760617 54: 22:arithmetic variety 213: 212: 132:978-3-540-20364-3 53:Kazhdan's theorem 44:Kazhdan's theorem 263: 234: 227: 220: 192: 185: 152: 105: 104: 102: 73: 57: 271: 270: 266: 265: 264: 262: 261: 260: 241: 240: 239: 238: 181: 176:Abelian variety 162: 156: 133: 117: 114: 112:Further reading 109: 108: 75: 74: 70: 65: 60: 55: 46: 12: 11: 5: 269: 267: 259: 258: 253: 243: 242: 237: 236: 229: 222: 214: 211: 210: 193: 179: 178: 173: 168: 161: 158: 154: 153: 131: 113: 110: 107: 106: 93:(2): 139–159. 77:Kazhdan, David 67: 66: 64: 61: 50: 45: 42: 26:quotient space 13: 10: 9: 6: 4: 3: 2: 268: 257: 254: 252: 249: 248: 246: 235: 230: 228: 223: 221: 216: 215: 209: 207: 203: 199: 198:number theory 194: 191: 187: 182: 177: 174: 172: 169: 167: 164: 163: 159: 157: 150: 146: 142: 138: 134: 128: 124: 120: 119:Manin, Yu. I. 116: 115: 111: 101: 96: 92: 88: 87: 82: 78: 72: 69: 62: 59: 49: 41: 39: 35: 31: 27: 23: 19: 206:expanding it 195: 180: 155: 122: 90: 84: 71: 51: 47: 21: 15: 18:mathematics 245:Categories 149:1079.11002 63:References 141:0938-0396 38:Lie group 160:See also 79:(1983). 24:is the 147:  139:  129:  32:by an 196:This 28:of a 20:, an 202:stub 137:ISSN 127:ISBN 145:Zbl 95:doi 40:. 16:In 247:: 143:. 135:. 91:44 89:. 83:. 233:e 226:t 219:v 208:. 151:. 103:. 97::

Index

mathematics
quotient space
Hermitian symmetric space
arithmetic subgroup
Lie group
Kazhdan, David
"On arithmetic varieties II"
Israel Journal of Mathematics
doi
10.1007/BF02760617
Manin, Yu. I.
ISBN
978-3-540-20364-3
ISSN
0938-0396
Zbl
1079.11002
Arithmetic Chow groups
Arithmetic of abelian varieties
Abelian variety
Stub icon
number theory
stub
expanding it
v
t
e
Categories
Arithmetic geometry
Number theory stubs

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