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  1. Vojtech Jarník

41. The Australian National University (ANU) Library - Hancock Precinct
B65J37 1981, Bolzano and the foundations of mathematical analysis / vojtech jarnik article by Jaroslav Folta translation, Jiri jarnik, jarnik, vojtech
http://anulib.anu.edu.au/clusters/science/lac/mathlac/maths2002.html
Skip Navigation Search the ANU ANU Web Staff Directory Handbook Mail Archives CABS Minutes for ANU Home About the Library Help Site Map ... Division of Information Library Scholarly Information Services Library Catalogue
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... Science Search Library web site Catalogue (title) Catalogue (author) Catalogue (words) Reserve (course) World Wide Web for
Maths Monographs January - August 2002
Call No. TITLE AUTHOR SERIES Matrix algebra for applied economics / Shayle R. Searle, Lois Schertz Willett Searle, S. R. (Shayle R.), 1928- Wiley series in probability and statistics. Applied probability and statistics section;"Wiley series in probability and statistics. Applied probability and statistics" Handbook of applied econometrics and statistical inference / edited by Aman Ullah, Alan T.K. Wan, Anoop Chaturvedi Statistics, textbooks and monographs v. 165 Optimization heuristics in econometrics : applications of threshold accepting / Peter Winker Winker, Peter

42. MATHEMATICA BOHEMICA, Vol. 123, No. 2, Pp. 219-221, 1998
In Memoriam Prof. vojtech jarnik (22. 12. 1897 22. 9. 1970). Ivan Netuka.Keywords news and notices. Full text available as PDF (smallest), as compressed
http://mb.math.cas.cz/mb123-2/7.html
MATHEMATICA BOHEMICA, Vol. 123, No. 2, pp. 219-221, 1998
In Memoriam Prof. Vojtech Jarnik
Ivan Netuka
Keywords: news and notices Full text available as PDF (smallest) , as compressed PostScript (.ps.gz) or as raw PostScript (.ps) Access to the full text of journal articles on this site is restricted to the subscribers of Myris Trade. To activate your access, please contact Myris Trade at myris@myris.cz Previous Article Contents of This Number Contents of Mathematica Bohemica ...
Full text of the older issues of Mathematica Bohemica at EMIS

43. Vojtech Jarnik Université Montpellier II
vojtech jarnik Volodymyr Levytsky vojtechjarnik (1897-1970). Cette image et la biographie complète en anglais résident sur le
http://ens.math.univ-montp2.fr/SPIP/article.php3?id_article=1334

44. NEW LISTINGS, NUMBER THEORY WEB: November 2000-December 2001
In memoriam Prof. vojtech jarnik (Ivan Netuka); Review of M. Nathanson s Elementarymethods in number theory (M. Ram Murty); Carsten Elsner
http://www.dpmms.cam.ac.uk/Number-Theory-Web/additions6.html
New Listings, Number Theory Web: November 2000-December 2001
25th December 2001 20th December 2001 18th December 2001 17th December 2001 16th December 2001
  • , June 20-22 2002 (Iwasawa Theory of Number Fields and Elliptic Curves)
13th December 2001 9th December 2001 5th December 2001
  • SECANTS 16 , February 2 2002, Royal Holloway, University of London
  • Second Central European Conference on Cryptography, July 4-6, 2002, Debrecen, Hungary
1st December 2001 30th November 2001
  • Geometry of numbers , C.D. Olds, A. Lax, G. Davidoff, New Library Series , MAA 2000 ( Review by Henry Cohn)
27th November 2001

45. LIST OF COLUMN AUTHORS (Erdos-1 Authors) (1) Number Of
Translate this page 19 401.0 TARSKI, ALFRED 25 402.0 LEVEQUE, WILLIAM JUDSON 1 403.0 HEILBRONN, HANSARNOLD 6 404.0 jarnik, vojtech 6 405.0 OFFORD, AC 2 406.0 KE,
http://cpacker.org/erdos/ord-col.lis
LIST OF COLUMN AUTHORS (Erdos-1 authors) (1) Number of collaborations (2) Image column position (0.0 to 441.0) Author (1) (2) - WEISS, GARY 8 1.0 GAL, ISTVAN SANDOR 1 2.0 SHAPIRO, HAROLD N. 13 3.0 SELKOW, STANLEY M. 9 4.0 SALAMON, PETER 23 5.0 HERZOG, FRITZ 7 6.0 GRUNBAUM, BRANKO 32 7.0 CONWAY, JOHN HORTON 31 8.0 GUY, M. J. T. 3 9.0 CROFT, HALLARD T. 6 10.0 GUY, RICHARD K. 37 11.0 SELFRIDGE, JOHN L. 27 12.0 LACAMPAGNE, CAROLE B. 7 13.0 SKILTON, DONALD K. 1 14.0 BONAR, DANIEL D. 5 15.0 PIRANIAN, GEORGE 27 16.0 CARROLL, FRANCIS W. 10 17.0 SCHERK, PETER 9 18.0 MONTGOMERY, PETER L. 6 19.0 WAGSTAFF, SAMUEL S., JR. 12 20.0 BRILLHART, JOHN D. 20 21.0 MORTON, PATRICK 15 22.0 LORENTZ, GOERGE GUNTHER 21 23.0 CHUI, CHARLES KAM-TAI 58 24.0 DARST, RICHARD B. 16 25.0 DIAMOND, HAROLD GEORGE 12 26.0 ALLADI, KRISHNASWAMI 6 27.0 VAUGHAN, ROBERT C. 11 28.0 SMITH, BRENT PENDLETON 7 29.0 ASH, J. MARSHALL 21 30.0 SAFFARI, BAHMAN 9 31.0 PAPP, ZOLTAN 3 32.0 ERNE, MARCEL 19 33.0 HENRIKSEN, MELVIN E. 20 34.0 GILLMAN, LEONARD 7 35.0 HEDRLIN, ZDENEK 15 36.0 TUTTE, WILLIAM THOMAS 14 37.0 AIGNER, MARTIN S. 15 38.0 BOES, DUANE C. 5 39.0 GRIESER, DANIEL 1 40.0 PAYAN, CHARLES 15 41.0 HATTINGH, JOHANNES H. 12 42.0 HEDETNIEMI, STEPHEN T. 50 43.0 LASKAR, RENU C. 46 44.0 HARE, WILLIAM R. 17 45.0 CHEN, ROBERT W. 11 46.0 GALLAI, TIBOR 4 47.0 ROSENBLOOM, PAUL CHARLES 7 48.0 INDLEKOFER, KARL-HEINZ 11 49.0 KATAI, IMRE 27 50.0 KISS, PETER 16 51.0 GRUBER, PETER MANFRED 12 52.0 KOKSMA, JURJEN FERDINAND 10 53.0 DUKE, RICHARD A. 13 54.0 WILSON, RICHARD M. 23 55.0 DEZA, MICHEL-MARIE 35 56.0 SINGHI, NAVIN MADHAVPRASA 27 57.0 RAO, SIDDANI BHASKARA 17 58.0 CACCETTA, LOUIS 18 59.0 VIJAYAN, KAIPILLIL 13 60.0 COPELAND, ARTHUR H., SR. 5 61.0 NEY, PETER E. 16 62.0 NEVEU, JACQUES 9 63.0 VOLKMANN, BODO 7 64.0 GUNDERSON, DAVID S. 4 65.0 HANSON, DENIS 12 66.0 DIRAC, GABRIEL ANDREW 6 67.0 MARCUS, SOLOMON 10 68.0 CATES, MARSHALL L. 4 69.0 GYORI, ERVIN 12 70.0 BONDY, JOHN ADRIAN 20 71.0 HOLTON, DEREK ALLAN 29 72.0 HEMMINGER, ROBERT L. 20 73.0 THOMASSEN, CARSTEN 47 74.0 GODSIL, CHRISTOPHER DAVID 25 75.0 RICHMOND, L. BRUCE 22 76.0 WORMALD, NICHOLAS C. 42 77.0 MCKAY, BRENDAN D. 43 78.0 MULLIN, RONALD C. 59 79.0 STINSON, DOUGLAS ROBERT 50 80.0 COLBOURN, CHARLES J. 87 81.0 ROSA, ALEXANDER 43 82.0 PHELPS, KEVIN T. 27 83.0 SIRAN, JOZEF 17 84.0 HORAK, PETER 13 85.0 BERTRAM, EDWARD A. 7 86.0 KENNEDY, JOHN W. 21 87.0 HELL, PAVOL 43 88.0 HSU, DERBIAU FRANK 24 89.0 NATHANSON, MELVYN B. 8 90.0 COHEN, STEPHEN D. 12 91.0 DENES, JOZSEF 14 92.0 KOVARI, TAMAS 4 93.0 GRUNWALD, GEZA 1 94.0 MEIR, AMRAM 23 95.0 SZEKERES, GEORGE 24 96.0 SURANYI, JANOS 8 97.0 SZUSZ, PETER 13 98.0 RENYI, ALFRED A. 37 99.0 VINCZE, ISTVAN 20 100.0 GALAMBOS, JANOS 15 101.0 TURAN, PAL 22 102.0 FREUD, GEZA 23 103.0 VARMA, A. K. 17 104.0 VERTESI, PETER O. H. 23 105.0 SZABADOS, JOZSEF 21 106.0 SHARMA, AMBIKESHWAR 49 107.0 NEWMAN, DONALD J. 47 108.0 SHISHA, OVED 45 109.0 BOAS, RALPH PHILIP, JR. 30 110.0 POLLARD, HARRY 18 111.0 CHUNG, KAI-LAI 25 112.0 WINTNER, AUREL 15 113.0 VAN KAMPEN, E. R. 4 114.0 DARLING, DONALD A. 8 115.0 SZEGO, GABOR 21 116.0 INGHAM, ALBERT EDWARD 3 117.0 MACINTYRE, ARCHIBALD JAME 12 118.0 EDREI, ALBERT 14 119.0 GOODMAN, ADOLPH W. 11 120.0 ZAREMBA, STANISLAW KRYSTY 10 121.0 ZALCSTEIN, YECHEZKEL 15 122.0 GERENCSER, LASZLO 8 123.0 GILLIS, JOSEPH E. 17 124.0 SUBBARAO, M. V. 34 125.0 MIRSKY, LEONID 6 126.0 CHALK, JOHN H. H. 5 127.0 KHARE, SATGUR PRASAD 1 128.0 JABOTINSKY, ERI 1 129.0 ZAKS, ABRAHAM 5 130.0 MINC, HENRYK 7 131.0 BERGER, MARC ARON 9 132.0 PINKUS, ALLAN M. 19 133.0 KROO, ANDRAS V. 14 134.0 KRANTZ, STEVEN GEORGE 32 135.0 PARSONS, TORRENCE DOUGLAS 23 136.0 BECK, ISTVAN 6 137.0 BEJLEGAARD, NIELS 2 138.0 TURK, JOHANNES WILHELMUS 1 139.0 CHOI, S. L. G. 3 140.0 CSISZAR, IMRE 15 141.0 VESZTERGOMBI, KATALIN L. 2 142.0 SIMMONS, A. 2 143.0 BARAK, AMNON BRACHA 12 144.0 MORAN, SHLOMO 39 145.0 ZAKS, SHMUEL 30 146.0 KOREN, ISRAEL 19 147.0 SILBERMAN, GABRIEL M. 17 148.0 HOBBS, ARTHUR M. 21 149.0 CATLIN, PAUL A. 11 150.0 PALMER, EDGAR M. 16 151.0 ROBINSON, ROBERT W. 26 152.0 CANFIELD, E. RODNEY 11 153.0 SPIRO-SILVERMAN, CLAUDIA 2 154.0 SCHMUTZ, ERIC 4 155.0 PENNEY, DAVID E. 2 156.0 ELEKES, GY. 3 157.0 FODOR, GEZA 4 158.0 CZIPSZER, JANOS 6 159.0 POSA, LAJOS 2 160.0 CALKIN, NEIL J. 5 161.0 SUEN, W.-C. STEPHEN 8 162.0 BOLLOBAS, BELA 72 163.0 LUCZAK, TOMASZ 19 164.0 PALKA, ZBIGNIEW J. 7 165.0 TETALI, PRASAD 5 166.0 HOWORKA, EDWARD 1 167.0 BLASS, ANDREAS R. 25 168.0 LEFMANN, HANNO 13 169.0 HINDMAN, NEIL 22 170.0 ROTHSCHILD, BRUCE L. 24 171.0 SZEGEDY, MARIO 25 172.0 SERESS, AKOS 25 173.0 DAYKIN, DAVID E. 29 174.0 WEST, DOUGLAS B. 57 175.0 TROTTER, WILLIAM T., JR. 53 176.0 KIERSTEAD, HENRY A. 18 177.0 KOSTOCHKA, ALEXANDR V. 20 178.0 TUZA, ZSOLT 67 179.0 PYBER, LASZLO 12 180.0 KLAWE, MARIA MARGARET 31 181.0 LINIAL, NATHAN 55 182.0 SAKS, MICHAEL E. 72 183.0 ALON, NOGA 116 184.0 KLEITMAN, DANIEL J. 107 185.0 FUREDI, ZOLTAN 54 186.0 FRANKL, PETER 59 187.0 GRAHAM, RONALD L. 119 188.0 CHUNG, FAN R. K. 74 189.0 SPENCER, JOEL H. 57 190.0 LOVASZ, LASZLO 81 191.0 BABAI, LASZLO 68 192.0 CHVATAL, VACLAV 48 193.0 NESETRIL, JAROSLAV 53 194.0 RODL, VOJTECH 72 195.0 SZEMEREDI, ENDRE 66 196.0 KOMLOS, JANOS 45 197.0 AJTAI, MIKLOS 36 198.0 PACH, JANOS 63 199.0 POLLACK, RICHARD M. 34 200.0 ARONOV, BORIS 29 201.0 YAO, FOONG FRANCES 23 202.0 WINKLER, PETER M. 42 203.0 SIMONOVITS, MIKLOS 23 204.0 SOS, VERA T. 33 205.0 LEHEL, JENO 19 206.0 BURR, STEFAN ANDRUS 26 207.0 FISHBURN, PETER C. 52 208.0 ODLYZKO, ANDREW M. 100 209.0 MCELIECE, ROBERT J. 35 210.0 TAYLOR, HERBERT 14 211.0 PUDAITE, P. 3 212.0 REZNICK, BRUCE 25 213.0 CSAKI, ENDRE 13 214.0 REVESZ, PAL 22 215.0 DEHEUVELS, PAUL 25 216.0 AVIS, DAVID M. 31 217.0 FON-DER-FLAASS, DMITRI G. 6 218.0 EL-ZAHAR, MOHAMED H. 8 219.0 HALL, RICHARD ROXBY 32 220.0 SOIFER, ALEXANDER 3 221.0 KELLY, PAUL JOSEPH 9 222.0 BROWN, THOMAS CRAIG 13 223.0 CHINN, PHYLLIS ZWEIG 20 224.0 BOALS, ALFRED J. 13 225.0 HARZHEIM, EGBERT 2 226.0 KAINEN, PAUL C. 9 227.0 HECHLER, STEPHEN H. 1 228.0 SACHS, HORST 14 229.0 BOSAK, JURAJ 6 230.0 WILSON, ROBIN JAMES 16 231.0 CAMERON, PETER J. 54 232.0 VAN LINT, JACOBUS HENDRIC 51 233.0 DE BRUIJN, NICOLAS GOVERT 18 234.0 ZIV, ABRAHAM 5 235.0 CATER, FRANK S. 4 236.0 NIVEN, IVAN 13 237.0 VAALER, JEFFREY D. 15 238.0 HALASZ, GABOR 6 239.0 SHENG, T. K. 2 240.0 LEWIN, MORDECHAI 4 241.0 KLUGERMAN, MICHAEL 10 242.0 SCHULMAN, LEONARD J. 17 243.0 GOLDBERG, MARK K. 14 244.0 FABER, VANCE 34 245.0 REID, TALMAGE JAMES 8 246.0 STATON, WILLIAM A., III 9 247.0 FAJTLOWICZ, SIEMION 15 248.0 URBANIK, KAZIMIERZ 25 249.0 HARTMAN, STANISLAW 16 250.0 BLEICHER, MICHAEL N. 9 251.0 LEHNER, JOSEPH 9 252.0 JIN, GUO PING 3 253.0 HARNER, C. C. 1 254.0 PURDY, GEORGE B. 15 255.0 SUN, HUI CHENG 6 256.0 MCCANNA, JOSEPH E. 15 257.0 SZEKELY, LASZLO A. 29 258.0 ENTRINGER, ROGER C. 38 259.0 CLARK, LANE HENRY 17 260.0 SWART, HENDA C. 17 261.0 HENNING, MICHAEL A. 15 262.0 MALDE, PARESH J. 5 263.0 CHEN, HANG 4 264.0 LIU, JIUQIANG 13 265.0 ALAVI, YOUSEF 31 266.0 LICK, DON R. 19 267.0 GODDARD, WAYNE D. 30 268.0 SCHWENK, ALLEN JOHN 37 269.0 HARARY, FRANK 245 270.0 CHARTRAND, GARY 72 271.0 OELLERMANN, ORTRUD R. 33 272.0 KUBICKI, GRZEGORZ 16 273.0 KUBICKA, EWA M. 11 274.0 ROUSSEAU, CECIL CLYDE 24 275.0 GOULD, RONALD J. 28 276.0 JACOBSON, MICHAEL S. 39 277.0 SCHELP, RICHARD H. 31 278.0 FAUDREE, RALPH J. 38 279.0 GYARFAS, ANDRAS 31 280.0 CHEN, GUANTAO 12 281.0 SCHUSTER, SEYMOUR 15 282.0 BEHZAD, MEHDI 12 283.0 STRAIGHT, H. JOSEPH 12 284.0 KRATSCH, DIETER 14 285.0 GIMBEL, JOHN GORDON 12 286.0 FOWLER, JOEL C. 4 287.0 ANDRASFAI, BELA 1 288.0 NETANYAHU, ELISHA 6 289.0 HANANI, HAIM 15 290.0 BIALOSTOCKI, ARIE 8 291.0 FREIMAN, GREGORY A. 19 292.0 HERZOG, MARCEL 23 293.0 DRAKE, DAVID A. 14 294.0 LARSON, JEAN A. 10 295.0 MATE, ATTILA 15 296.0 TAYLOR, ALAN D. 9 297.0 HIGGS, DENIS A. 10 298.0 BONNET, ROBERT 9 299.0 MAGIDOR, MENACHEM 28 300.0 SHELAH, SAHARON 130 301.0 BAUMGARTNER, JAMES E. 27 302.0 HAJNAL, ANDRAS 48 303.0 KOMJATH, PETER 19 304.0 RADO, RICHARD 15 305.0 AHARONI, RON 26 306.0 GALVIN, FRED 32 307.0 MILNER, ERIC C. 24 308.0 SAUER, NORBERT W. 37 309.0 SCHONHEIM, JOHANAN 22 310.0 SCHAER, JONATHAN 11 311.0 HICKERSON, DEAN R. 6 312.0 NORTON, DONALD A. 3 313.0 STEIN, SHERMAN K. 10 314.0 JOO, ISTVAN 35 315.0 HORVATH, MIKLOS 8 316.0 JOO, M. 1 317.0 KOMORNIK, VILMOS 8 318.0 HAMMER, JOSEPH 7 319.0 PULLMAN, NORMAN J. 24 320.0 DE CAEN, DOM 21 321.0 CLARK, BRENT N. 2 322.0 RIESEL, HANS 6 323.0 BATEMAN, PAUL T. 21 324.0 ECKLUND, EARL F., JR. 9 325.0 EGGLETON, ROGER B. 17 326.0 BOROSH, ITSHAK 12 327.0 ELLIOTT, PETER D. T. A. 6 328.0 JONES, FRED B. 2 329.0 HUNT, G. A. 1 330.0 SIRAO, TUNEKITI 6 331.0 BROWN, WILLIAM G. 7 332.0 MAYS, MICHAEL E. 13 333.0 BEASLEY, LEROY B. 14 334.0 BRENNER, JOEL LEE 43 335.0 WILLIAMSON, ALAN GLYNNE 7 336.0 SZALAY, MICHAEL 7 337.0 O'NEIL, PATRICK EUGENE 5 338.0 GORDON, BASIL 27 339.0 STRAUS, ERNST G. 70 340.0 HOFFMAN, ALAN J. 78 341.0 RYAVEC, CHARLES A. 3 342.0 ORDMAN, EDWARD T. 16 343.0 HARDY, GEORGE EUGENE 3 344.0 ABBOTT, HARVEY L. 22 345.0 KLAMKIN, MURRAY S. 32 346.0 MOSER, LEO 19 347.0 MOON, JOHN W. 18 348.0 BAGEMIHL, FREDERICK 11 349.0 HWANG, JUN SHUNG 13 350.0 SEIDEL, WLADIMIR P. 14 351.0 LOEBL, MARTIN 8 352.0 FELZENBAUM, ALEXANDER GER 7 353.0 HOLZMAN, RON 10 354.0 FRAENKEL, AVIEZRI S. 60 355.0 RUBEL, LEE A. 73 356.0 SHIELDS, ALLEN LOWELL 44 357.0 SHAPIRO, HAROLD S. 24 358.0 ANDERSON, JAMES MILNE 32 359.0 CLUNIE, JAMES G. 29 360.0 FUCHS, WOLFGANG HEINRICH 26 361.0 KAC, MARK 44 362.0 BUCK, R. CREIGHTON 3 363.0 REDDY, A. R. 9 364.0 KNAPPENBERGER, J. 1 365.0 RICHARDS, J. IAN 12 366.0 DE KONINCK, JEAN-MARIE 6 367.0 BRINDZA, BELA 7 368.0 STEWART, CAMERON L. 10 369.0 GUPTA, HANSRAJ 17 370.0 RAMACHANDRA, K. 13 371.0 MURTY, MARUTI RAM 12 372.0 MURTY, VIJAYA KUMAR 8 373.0 SHOREY, TARLOK N. 15 374.0 TIJDEMAN, ROBERT 27 375.0 GYORY, KALMAN 19 376.0 RUZSA, IMRE Z. 18 377.0 CHOWLA, SARVADAMAN D. 63 378.0 DAVENPORT, HAROLD 23 379.0 SCHINZEL, ANDRZEJ 57 380.0 MAHLER, KURT 15 381.0 GRANVILLE, ANDREW J. 40 382.0 POMERANCE, CARL 50 383.0 SARKOZY, ANDRAS 19 384.0 TENENBAUM, GERALD 20 385.0 NICOLAS, JEAN-LOUIS 16 386.0 LOXTON, JOHN H. 19 387.0 SHALLIT, JEFFREY OUTLAW 26 388.0 DESHOUILLERS, JEAN-MARC 18 389.0 MAIER, HELMUT 7 390.0 BALOG, ANTAL 10 391.0 IVIC, ALEKSANDAR 16 392.0 HILDEBRAND, ADOLF J. 11 393.0 MAXSEIN, THOMAS 5 394.0 SMITH, PAUL R. 8 395.0 HOGGATT, VERNER E., JR. 34 396.0 CHEN, CHUAN CHONG 23 397.0 MAKKAI, MICHAEL 14 398.0 PALFY, PETER PAL 22 399.0 FRIED, ERVIN 22 400.0 MAKAI, ENDRE, JR. 19 401.0 TARSKI, ALFRED 25 402.0 LEVEQUE, WILLIAM JUDSON 1 403.0 HEILBRONN, HANS ARNOLD 6 404.0 JARNIK, VOJTECH 6 405.0 OFFORD, A. C. 2 406.0 KE, ZHAO 6 407.0 MILLS, GEORGE S. 1 408.0 KUNEN, KENNETH 35 409.0 STONE, ARTHUR H. 13 410.0 OXTOBY, JOHN C. 5 411.0 PREISS, DAVID 32 412.0 JACKSON, STEPHEN CRAIG 6 413.0 ULAM, STANISLAW MARCIN 28 414.0 MAULDIN, R. DANIEL 30 415.0 RUDIN, MARY ELLEN 17 416.0 GRILL, KARL 4 417.0 BANKOFF, LEON 1 418.0 KARAMATA, JOVAN 9 419.0 VAZSONYI, ENDRE 3 420.0 SEGAL, SANFORD L. 3 421.0 ACZEL, JANOS D. 63 422.0 GOLOMB, MICHAEL 11 423.0 PRACHAR, KARL 6 424.0 FEJES TOTH, LASZLO 17 425.0 FELLER, WILLIAM 7 426.0 KAPLANSKY, IRVING 13 427.0 KAKUTANI, SHIZUO 22 428.0 ROGERS, C. AMBROSE 33 429.0 DAVIES, ROY O. 26 430.0 TAYLOR, SAMUEL JAMES 25 431.0 DVORETZKY, ARYEH 13 432.0 KESTELMAN, HYMAN 3 433.0 ANKENY, NESMITH C. 8 434.0 FEW, L. 4 435.0 RUBIN, ARTHUR L. 9 436.0 SILVERMAN, RUTH 9 437.0 BABU, GUTTI JOGESH 16 438.0 FREEDMAN, ALLEN R. 7 439.0 BOVEY, JOHN D. 8 440.0 DIXMIER, JACQUES 18 441.0

46. New Exercises And Problems In Mathematics - May 2001
10th vojtech jarnik Mathematical Competition, Ostrava, 2000. A. 268. Let us choosearbitrarily n vertices of a regular 2ngon and colour them red.
http://www.komal.hu/verseny/2001-05/mat.e.shtml

Rendelje meg a KöMaL-t!
New exercises and problems in Mathematics
May 2001
Please read The Conditions of the Problem Solving Competition
New exercises in May 2001
C. 630. In a 4-digit number, the sum of the first two digits is equal to that of the last two digits. The sum of the first and last digits is equal to the third digit. Finally, the sum of the second and fourth digits is twice the sum of the other two digits. Which number has all these properties? C. 631. Determine the value of c so that the area enclosed by the graphs y x x y c is 30. C. 632. The sequence 3, 15, 24, 48, ... contains those multiples of 3, in increasing order, which are 1 less than a perfect square. Determine the remainder when the 2001st term of the sequence is divided by 1000. Proposed by Zs. Magyar, Budapest C. 633. Each face of a tetrahedron has the same area, moreover, they all have equal inradii. Prove that the faces are all congruent. C. 634. A 1 litre measure is in the shape of a frustum of a cone. Half a litre can be measured at the 2/3 of the altitude of the frustum. Find the ratio of the diameters of the bases.
New problems in May 2001
B. 3462.

47. A 2001. Májusi A-jelû Matematika Feladataok Megoldása
vojtech jarnik emlékverseny, Ostrava, 2000. 1. megoldás. Az m=1 és n=1 esetekbentetszoleges xre egyenloség áll. A továbbiakban feltesszük, hogy mn, 2.
http://www.komal.hu/verseny/2001-05/A.h.shtml

Rendelje meg a KöMaL-t!
A 2001. májusi A-jelû matematika feladatok megoldása
A közöltek csak megoldásvázlatok , esetleg csak végeredmények. A maximális pontszám eléréséhez általában ennél részletesebb megoldás szükséges. A részletes megoldásokat a beküldött dolgozatok alapján a KöMaL-ban folyamatosan közöljük. A. 266. Az A A A B B B t C i t ) és D i t ) az A i B i szakaszt t t ) arányban osztó pont ( i =1, 2, 3). Legyen e t ) a C t C t C t ) és D t D t D t ) háromszögek körülírt köreinek hatványvonala (ha létezik). Igazoljuk, hogy az e t ) egyenesek vagy párhuzamosak, vagy egy ponton mennek át. Dõtsch András, Szeged Megoldás. Az állítást koorináta-geometriai eszközökkel bizonyítjuk. Vegyünk fel egy olyan derékszögû koordináta-rendszert, amelynek origója a kör középpontja, az egység pedig a kör sugara. A késõbbiekben kényelmesebb lesz t helyett az paraméter használata. Legyenek a pontok koordinátái A i a i a i B i b i b i C i c i c i D i d i d i i =1,2,3). Az A i és B i pontok az origó körüli egységkörön vannak, tehát minden i -re a i a i b i b i A C i és D i pontok , illetve arányban osztják az A i B i szakaszt, ezért

48. From Kovarik@mcmail.cis.McMaster.CA (Zdislav V. Kovarik) Subject
But the book is Introduction to Differential Calculus (in Czech Uvod do poctudiferencialniho) by vojtech jarnik (Prague 1955).
http://www.math.niu.edu/~rusin/known-math/00_incoming/sincos
From: kovarik@mcmail.cis.McMaster.CA (Zdislav V. Kovarik) Subject: Re: Sin(a+b) = sinAcosB + cosAsinB Date: 17 Mar 2000 17:39:23 -0500 Newsgroups: sci.math Summary: [missing] In article , Peter Percival < 1. He also shows that if we drop (II) (continuity), and if we accept the Axiom of Choice, we can get an everywhere discontinuous function satisfying (I) alone. More about functional equations can be found in excellent books by Marek Kuczma (Functional Equations) and others. As an exercise, try to solve the functional equation (g differentiable) g(x) + g(y) = g((x+y)/(1+x*y)), for all x, y from (-1, 1) and find out how it can be used in the Special Theory of Relativity. Hope it helps, ZVK(Slavek). ============================================================================== From: Ronald Bruck Subject: Re: Proving sin^2 + cos^2=1 for complex numbers ... was: Easy Trig Identity Date: Sun, 30 Jul 2000 06:28:34 -0700 Newsgroups: sci.math In article , Aristotle Petroleum < x < 1). This is, "of course", the arcsin function; we'll DEFINE the sine to be the inverse of A. The Fundamental Theorem of Calculus guarantees that A'(x) = 1/sqrt(1-x^2) for -1 < x < S(x) < z < cos(1) - (x-1) * sin(1). But since sin(1) > 0, this forces cos(x)

49. List Of Czechs: Information From Answers.com
scientist, Nobel laureate; Václav Hlavatý, mathematician; Bedrich Hrozný,linguist; Jan Janský, discoverer of blood types; vojtech jarnik, mathematician
http://www.answers.com/topic/list-of-czechs
showHide_TellMeAbout2('false'); Business Entertainment Games Health ... More... On this page: Wikipedia Mentioned In Or search: - The Web - Images - News - Blogs - Shopping List of Czechs Wikipedia @import url(http://content.answers.com/main/content/wp/css/common.css); @import url(http://content.answers.com/main/content/wp/css/gnwp.css); List of Czechs This is a partial list of famous Czech Czech-speaking/writing people, and people born in Bohemia or the Czech lands Note: A number of people on this list can also claim other nationalities; some were Czech-born, but spent the most important part of their lives outside the Czech lands (e.g. Madeleine Albright), others were born in the time of Austrian/Austro-Hungarian Empire and therefore may be listed also as Austrians (e.g. Freud, Mahler etc.).
Actors
Architects
Authors and Poets

50. Mathematik Und Briefmarken Mathematics Stamps Timbres Mathematicien
Translate this page jarnik, vojtech jarnik (1897 - 1970) Er studierte in den 20-er Jahren mit Landauin Göttigen. Seine Untersuchungen sind heute Teil der Theoretischen
http://www.schulmodell.de/mathe/briefmarken/j/
Anfangsbuchstabe J
Mathematiker: Jacquard, Jarnik, Jefferson, Chen Jing-run, Jorge
Joseph-Marie Jacquard (1752 - 1834)
Lockartentechnik

Geschichte der Rechentechnik

Briefmarke: Frankreich 1934 MiNr. 290 Vojtech Jarnik (1897 - 1970)
Briefmarke: Tschechische Republik 1987 Marke mit Petzval links und Strouhal Mitte MiNr. 2920 Thomas Jefferson (1743-1826)
Vingenere-Verfahren
zu mechanisieren. Das Nachfolgermodell mit 25 Spindeln wurde dann bis 1942 in der US-Armee eingesetzt. Wieder mal ein der seiner Zeit voraus war.
Es gibt eine Reihe von Marken, die sein Portrait zeigen, aber auch das von ihm konzipierte Abgeordnetenhaus von Jersey.
Banknote

Briefmarke: Liberia 2000 Chen Jing-run (1933 - 1996)
Genaueres

Briefmarke: China 1999 MiNr. 3091 Jorge Juan (1713 - 1773) Condamine Banknote Briefmarke: Spanien 2004 MiNr. 3990 Jorge Juan (1713 - 1773) Briefmarke: Spanien 1974 MiNr. 2077 A B C D ... Mathematik am CSM

51. Citebase - Metric Diophantine Approximation And Absolutely
of the principal results in Diophantine approximation and the Hausdorffdimension of related sets, originating in the pioneering work of vojtech jarnik.
http://citebase.eprints.org/cgi-bin/citations?id=oai:arXiv.org:math/0401149

52. Competition
vojtech jarnik Mathematical Competition. 12th annual (2002). Second announcement Supplementary information. 11th annual (2001)
http://www.osu.cz/katedry/kma/soutez/matseng.htm
These pages have obsoletted. We do not maintain them any more. We are working on new webpages that can be found at http://prf.osu.cz/kma/dokumenty/vjaimc/vjaimc.html Tyto stranky jiz zastaraly. Proto uz je neudrzujeme. Pracujeme na novych webovskych strankach, ktere muzete najit na vyse uvedene adrese. Vojtech Jarnik Mathematical Competition

53. The Second Announcement Of The 12th Vojtech Jarnik Mathematical Competition
The 12th vojtech jarnik Mathematical Competition. Second announcement. In orderto recognize achievement and to increase interest in mathematics,
http://www.osu.cz/katedry/kma/soutez/j12annonce.html
The 12th Vojtech Jarnik Mathematical Competition
Second announcement
  • In order to recognize achievement and to increase interest in mathematics, the twelfth annual Vojtech Jarnik international mathematical competition will be held at the University of Ostrava on Wednesday, April 10, 2002. The competition is designed for university students of mathematics. This competition is divided into two categories. The first one is designed for university students of the first or second year, and the second one for students of the third, fourth and fifth year. The competition is free of charge. It is sponsored by the University of Ostrava. Prizes for winners are: CZK 6000 for the winner in each category, CZK 2500 and CZK 1500 for the student in the second and third place respectively in each category. The competition is controlled by the International Competition Committee. It consists of delegates from participating universities. Each university sends one representative to the Committee. The Competition Committee is responsible for:
      selection and evaluation of competition problems which will be solved in each category
  • 54. JCMF: Chystane Akce
    rhorakova@gmk.cz; Matematicky klokan, Praha, 18.3., PO Praha, fischer@vse.cz;15th vojtech jarnik International Mathematician Competition, Ostrava, 4.4.
    http://www.jcmf.cz/akce.html
    Akce v roce
    ODBORNE AKCE JCMF V ROCE 2005
    • Nazev akce, misto, termin, poradatel, E-mail
    • 11. rocnik konference stredoskolskych profesoru matematiky a informatiky, Ostrava, 4.2., KM PrF OU, hancl@seznam.cz
    • Dva dny s didaktikou matematiky, Praha, 10. - 11.2., MPS, marie.kubinova@pedf.cuni.cz
    • KOKOS, Bilovec, 13.2.-19.2., Gymnazium M. Kopernika, rhorakova@gmk.cz
    • Matematicky klokan, Praha, 18.3., PO Praha, fischer@vse.cz
    • 15th Vojtech Jarnik International Mathematician Competition, Ostrava, 4.4.-7.4., KM PrF OU, hancl@seznam.cz
    • Ani jeden matematicky talent nazmar, Hradec Kralove, 14. - 16.4., MPS, jaroslav.zhouf@pedf.cuni.cz
    • O induktivnim a deduktivnim pristupu v matematice, Smolenice, 20. - 24.4., MPS a Trnavska universita, novakb@pdfnw.upol.cz
    • Soustredeni uspesnych resitelu matematicke olympiady Olomouckeho kraje kat. B, C, 23.5.-27.5., pob. Olomouc, calabek@aix.upol.cz
    • SVOC 2005, Nectiny, 24.5.-26.5., CMS, mika@kma.zcu.cz
    • Dny lekarske fyziky, Valtice, 25.5.-27.5., CFS, Lekarska fakulta MU Brno, lforyt@med.muni.cz
    • Cesko-katalanska konference v matematice, Praha, 27.5.-28.5., CMS, honza@kam.mff.cuni.cz

    55. Jarnik - Wikipedia, The Free Encyclopedia
    Urban jarnik, Slovenian poet; vojtech Jarník, Czech mathmetician. This is adisambiguation page — a navigational aid which lists pages that might otherwise
    http://en.wikipedia.org/wiki/Jarnik
    Wikimedia needs your help in its 21-day fund drive. See our fundraising page
    Over US$165,000 has been donated since the drive began on 19 August. Thank you for your generosity!
    Jarnik
    From Wikipedia, the free encyclopedia.
    Jarnik can refer to two different persons: This is a disambiguation page — a list of pages that otherwise might share the same title. If an article link referred you here, you might want to go back and fix it to point directly to the intended page. Retrieved from " http://en.wikipedia.org/wiki/Jarnik Categories Disambiguation Views Personal tools Navigation Search Toolbox

    56. Prim's Algorithm - Wikipedia, The Free Encyclopedia
    The algorithm was discovered in 1930 by mathematician vojtech jarnik and laterindependently by computer scientist Robert C. Prim in 1957 and rediscovered
    http://en.wikipedia.org/wiki/Prim's_algorithm
    Wikimedia needs your help in its 21-day fund drive. See our fundraising page
    Over US$165,000 has been donated since the drive began on 19 August. Thank you for your generosity!
    Prim's algorithm
    From Wikipedia, the free encyclopedia.
    Prim's algorithm is an algorithm in graph theory that finds a minimum spanning tree for a connected weighted graph. This means it finds a subset of the edges that forms a tree that includes every vertex , where the total weight of all the edges in the tree is minimized. If the graph is not connected, then it will only find a minimum spanning tree for one of the connected components. The algorithm was discovered in by mathematician Vojtech Jarnik and later independently by computer scientist Robert C. Prim in and rediscovered by Dijkstra in . Therefore it is sometimes called DJP algorithm or Jarnik algorithm It works as follows:
    • create a tree containing a single vertex, chosen arbitrarily from the graph create a set containing all the edges in the graph loop until every edge in the set connects two vertices in the tree
      • remove from the set an edge with minimum weight that connects a vertex in the tree with a vertex not in the tree add that edge to the tree
      Using a simple binary heap data structure, Prim's algorithm can be shown to run in time which is

    57. NMBRTHRY Archives -- January 2001 (#36)
    The 11th vojtech jarnik Mathematical Competition. 1. In order to recognizeachievement and to increase interest in mathematics, the eleventh annual vojtech
    http://listserv.nodak.edu/cgi-bin/wa.exe?A2=ind0101&L=NMBRTHRY&F=&S=&P=3874

    58. NMBRTHRY Archives - January 2001
    From JeanPaul Allouche Jean-Paul.Allouche@lri.fr . 11th vojtech jarnikMathematical Competition. 11th vojtech jarnik Mathematical Competition (147 lines)
    http://listserv.nodak.edu/cgi-bin/wa.exe?A1=ind0101&L=NMBRTHRY&D=0

    59. On The Mixed Boundary Value Problem Of The Theory Of Analytic
    Pedagogical activities of vojtech jarnik, in Life and work of vojtech jarnik (edit.Novak, B.), Society of Czech Mathematicians and Physicists, Prometheus,
    http://www.karlin.mff.cuni.cz/~jvesely/publikace.html
  • On the mixed boundary value problem of the theory of analytic functions (Czech),
    Casopis Pest. Mat. MR Connection of a cyclic and radial variation of a path with its length and bend (Czech) (with J.Stulc) Casopis Pest. Mat. MR On the limits of the potential of the double distribution [preliminary communication] ,
    Comment. Math. Univ. Carolin. MR Some properties of the double-layer potentials (Czech), Thesis, Faculty of Mathematics and Physics, Charles University, Praha (1969), 1 - 70 . Angular limits of double-layer potentials (Czech), Casopis Pest. Mat.
    MR On the heat potential of the double distribution, Casopis Pest. Mat.
    MR S ome properties of a generalized heat potential, Comment. Math. Univ. Carolin.
    MR Some remarks on Dirichlet problem (in: Nonlinear Evolution Equations and Potential Theory (ed.J.Kral), Academia, Praha 1975, 125 - 132 . ( MR On a Generalized Heat Potential , Czechoslovak Math. J. MR Henri Lebesgue (on the occasion of 100th anniversary of birth) (Czech) (with I.Netuka), Pokroky Mat. Fyz. Astronom.
  • 60. Seznam Publikaci
    vojtech jarnik, Math. Bohemica 123 (1998), 219 221; Recollections of Prof.vojtech jarnik (Czech), Pokroky Mat. Fyz. Astronom. 43 (1998), 171 - 173
    http://www.karlin.mff.cuni.cz/~netuka/publikace.html
  • Solution of the problem No 10 (author Jan Marik), from 81 (1956), p. 470 (Czech), Casopis Pest. Mat. 94 (1969), 223 - 225 Solution of the problem No 3 (author Jan Marik), from 81 (1956), p. 247 (Czech), Casopis Pest. Mat. 94 (1969), 362 - 364 Smooth surfaces with infinite cyclic variation (Czech), Casopis Pest. Mat. 96 (1971), 86 - 101 The Schwarz-Christoffel integrals (Czech), Casopis Pest.Mat. 96 (1971), 164 - 182 The Robin problem in potential theory, Comment. Math. Univ. Carolin. 12 (1971), 205 - 211 The third boundary value problem in the potential theory (Czech), Thesis, Faculty of Mathematics and Physics, Charles University, Praha 1970, 1 - 144 Solution of the problem No 5 (author Jan Marik) from 82 (1957), p. 365 (Czech), Casopis Pest. Mat. 97 (1972), 208 - 209 Elliptic points in one dimensional harmonic spaces (with J.Kral and J.Lukes), Comment. Math. Univ. Carolin. 12 (1971), 453 - 483 Generalized Robin problem in potential theory, Czechoslovak Math. J. 22 (1972), 312 - 324
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