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Walther Mayer

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20: 90:. Because he was Jewish, he had little opportunity for an academic career in Austria, and left the country; however, in 1926, with help from Einstein, he returned to a position at the 115: 216: 240: 576: 561: 202: 526: 566: 460:
Havas, Peter (1999), "Einstein, relativity, and gravitation research in Vienna before 1938", in Goenner, Hubert (ed.),
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Anwendung der Fredholmschen Funktionalgleichung auf einige spezielle Randwertaufgaben des logarithmischen Potentials
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Subtle is the Lord : The Science and the Life of Albert Einstein: The Science and the Life of Albert Einstein
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Beyond Art: A Third Culture: A Comparative Study in Cultures, Art and Science in 20th Century Austria and Hungary
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assumption of power, he followed Einstein to the United States and became an associate in mathematics at the
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The Duality Theory and the Basic Isomorphisms of Group Systems and Nets and Co-Nets of Group Systems.
283: 125:, he became Albert Einstein's assistant with the explicit understanding that he work with him on 166: 556: 229: 103: 493: 476: 421: 374: 317: 347: 194: 146: 87: 82:. He served in the military between 1914 and 1919, during which he found time to complete a 571: 546: 541: 134: 114:
in 1930, the second volume of a textbook on differential geometry that had been started by
91: 75: 8: 185: 111: 71: 276: 149:. He continued working on mathematics at the Institute, and died in Princeton in 1948. 499: 465: 427: 380: 353: 323: 122: 236: 39: 130: 126: 51: 35: 379:, Astrophysics and Space Science Library, vol. 394, Springer, p. 137, 223: 535: 243:." Transactions of the American Mathematical Society 49, no. 2, 1941: 173-198 399: 352:, Science Networks: Historical Studies, vol. 32, Springer, p. 51, 346:
Krömer, Ralph (2007), "2.1.4 The Work of Walther Mayer on Chain Complexes",
138: 83: 30:(11 March 1887 – 10 September 1948) was an Austrian mathematician, born in 19: 489: 63: 67: 95: 47: 225:
Fields of parallel vectors in non-analytic manifolds in the large
464:, Einstein Studies, vol. 7, Birkhäuser, pp. 161–206, 376:
How Einstein Created Relativity Out of Physics and Astronomy
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Tool and Object: A History and Philosophy of Category Theory
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Die Differentialgeometrie der Untermannigfaltigkeiten des R
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as Privatdozent (lecturer). He made a name for himself in
181:vol. 36, 1929, pp. 1–42 (Mayer-Vietoris-Sequenzen) 217:Transactions of the American Mathematical Society 533: 74:before receiving his doctorate in 1912 from the 129:, and from 1931 to 1936, he collaborated with 322:, Oxford University Press, pp. 492–494, 241:"On the foundations of calculus of variations 54:, and was nicknamed "Einstein's calculator". 462:The Expanding Worlds of General Relativity 415: 413: 411: 190:Foundations of the theory of Lie groups. 152: 18: 527:United States Holocaust Memorial Museum 534: 419: 372: 345: 311: 309: 307: 305: 303: 301: 118:with a volume on curves and surfaces. 488: 459: 408: 341: 339: 102:, and with an axiomatic treatment of 315: 253:vol. 43, 1942, pp. 370–380, 594–605. 577:Institute for Advanced Study people 562:Mathematicians from Austria-Hungary 298: 160:Lehrbuch der Differentialgeometrie. 13: 336: 121:In 1929, on the recommendation of 14: 588: 516: 64:Federal Institute of Technology 50:. He served as an assistant to 482: 453: 440: 393: 366: 110:. He also published a book on 1: 404:Mathematics Genealogy Project 291: 446:The title of his thesis was 232:, vol. 5, 1938: pp. 198-207. 143:Institute for Advanced Study 57: 7: 567:University of Vienna alumni 78:; his thesis concerned the 10: 593: 177:Monatshefte fĂĽr Mathematik 80:Fredholm integral equation 42:he is the namesake of the 523:Portrait of Walther Mayer 498:, Elsevier, p. 120, 426:, Springer, p. 260, 273:vol. 46, 1945, pp. 29–57. 172:Ăśber abstrakte Topologie. 108:Eilenberg–Steenrod axioms 267:On Products in Topology. 219:38 no. 2, 1935: 267–309. 552:Austrian mathematicians 284:Fundamenta Mathematicae 263:vol. 46, 1945, pp. 1–28 162:2 vols., Teubner 1930. 158:with Adalbert Duschek: 100:Mayer–Vietoris sequence 44:Mayer–Vietoris sequence 420:Weibel, Peter (2005), 373:Topper, David (2012), 316:Pais, Abraham (1982), 271:Annals of Mathematics. 261:Annals of Mathematics. 251:Annals of Mathematics. 247:A new homology theory. 230:Compositio Mathematica 24: 16:Austrian mathematician 195:Annals of Mathematics 153:Selected publications 147:Princeton, New Jersey 88:differential geometry 62:Mayer studied at the 22: 475:. See in particular 135:theory of relativity 92:University of Vienna 76:University of Vienna 495:History of Topology 222:with T. Y. Thomas: 212:konstanter KrĂĽmmung 127:distant parallelism 112:Riemannian geometry 72:University of Paris 287:35, 1948, 188–202. 199:36, 1935, 770–822. 25: 137:. In 1933, after 123:Richard von Mises 584: 510: 508: 486: 480: 474: 457: 451: 444: 438: 436: 417: 406: 397: 391: 389: 370: 364: 362: 343: 334: 332: 313: 278:Duality Theorems 237:Herbert Busemann 116:Adalbert Duschek 40:Leopold Vietoris 592: 591: 587: 586: 585: 583: 582: 581: 532: 531: 519: 514: 513: 506: 487: 483: 472: 458: 454: 445: 441: 434: 418: 409: 398: 394: 387: 371: 367: 360: 344: 337: 330: 314: 299: 294: 210: 155: 131:Albert Einstein 60: 52:Albert Einstein 36:Austria-Hungary 17: 12: 11: 5: 590: 580: 579: 574: 569: 564: 559: 554: 549: 544: 530: 529: 518: 517:External links 515: 512: 511: 504: 481: 470: 452: 439: 432: 407: 392: 385: 365: 358: 335: 328: 296: 295: 293: 290: 289: 288: 274: 264: 254: 244: 233: 220: 206: 200: 182: 169: 154: 151: 106:predating the 59: 56: 15: 9: 6: 4: 3: 2: 589: 578: 575: 573: 570: 568: 565: 563: 560: 558: 557:Austrian Jews 555: 553: 550: 548: 545: 543: 540: 539: 537: 528: 524: 521: 520: 507: 505:9780080534077 501: 497: 496: 491: 485: 478: 473: 471:9780817640606 467: 463: 456: 449: 443: 435: 433:9783211245620 429: 425: 424: 416: 414: 412: 405: 401: 400:Walther Mayer 396: 388: 386:9781461447818 382: 378: 377: 369: 361: 359:9783764375249 355: 351: 350: 342: 340: 331: 329:9780191524028 325: 321: 320: 312: 310: 308: 306: 304: 302: 297: 286: 285: 280: 279: 275: 272: 268: 265: 262: 258: 255: 252: 248: 245: 242: 238: 234: 231: 227: 226: 221: 218: 214: 213: 209: 205: 201: 198: 196: 191: 187: 183: 180: 178: 173: 170: 168: 165: 161: 157: 156: 150: 148: 144: 140: 136: 132: 128: 124: 119: 117: 113: 109: 105: 101: 97: 93: 89: 85: 81: 77: 73: 69: 65: 55: 53: 49: 45: 41: 37: 33: 29: 28:Walther Mayer 23:Mayer in 1931 21: 494: 490:James, I. M. 484: 461: 455: 447: 442: 422: 395: 375: 368: 348: 318: 282: 277: 270: 266: 260: 256: 250: 246: 224: 211: 207: 203: 193: 189: 186:T. Y. Thomas 175: 171: 159: 120: 84:habilitation 61: 27: 26: 572:Topologists 547:1948 deaths 542:1887 births 477:p. 167 536:Categories 292:References 98:with the 58:Biography 525:(1940), 492:(1999), 139:Hitler's 104:homology 96:topology 70:and the 48:topology 402:at the 133:on the 38:. With 502:  468:  430:  383:  356:  326:  281:. In: 167:vol. 2 164:vol. 1 68:ZĂĽrich 235:with 184:with 500:ISBN 466:ISBN 428:ISBN 381:ISBN 354:ISBN 324:ISBN 269:In: 259:In: 249:In: 192:In: 174:In: 32:Graz 145:in 86:on 66:in 46:in 538:: 410:^ 338:^ 300:^ 239:: 228:. 215:. 188:: 34:, 509:. 479:. 450:. 437:. 390:. 363:. 333:. 208:n 197:. 179:.

Index


Graz
Austria-Hungary
Leopold Vietoris
Mayer–Vietoris sequence
topology
Albert Einstein
Federal Institute of Technology
ZĂĽrich
University of Paris
University of Vienna
Fredholm integral equation
habilitation
differential geometry
University of Vienna
topology
Mayer–Vietoris sequence
homology
Eilenberg–Steenrod axioms
Riemannian geometry
Adalbert Duschek
Richard von Mises
distant parallelism
Albert Einstein
theory of relativity
Hitler's
Institute for Advanced Study
Princeton, New Jersey
vol. 1
vol. 2

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