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Dio III Analitička mehanika 383
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KLASIČNA MEHANIKA UVOD Zvonko Glum
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Sadržaj 1 Uvod 1 I Mehanika jedne
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SADRŽAJ ix 9 Specijalna teorija re
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Ovo su bilješke s autorovih predav
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Predgovor Iz područja teorijske me
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Kazalo kratica i simbola ⃗A vekto
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Poglavlje 1 Uvod Na početku svake
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Naprotiv, snižavanjem temperature
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Dio I Mehanika jedne čestice 5
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8 POGLAVLJE 2. MATEMATIČKI UVOD -
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70 POGLAVLJE 3. KINEMATIKA Slika 3.
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72 POGLAVLJE 3. KINEMATIKA Ubrzanje
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74 POGLAVLJE 3. KINEMATIKA Prema sa
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76 POGLAVLJE 3. KINEMATIKA Slika 3.
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78 POGLAVLJE 3. KINEMATIKA
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80POGLAVLJE 4. NEWTONOVI AKSIOMI GI
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100POGLAVLJE 4. NEWTONOVI AKSIOMI G
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102 POGLAVLJE 5. GIBANJE ČESTICE U
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126POGLAVLJE 6. GIBANJE POD DJELOVA
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166 POGLAVLJE 7. GRAVITACIJA I CENT
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230 POGLAVLJE 8. INERCIJSKI I NEINE
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252 POGLAVLJE 9. SPECIJALNA TEORIJA
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Poglavlje 10 Sustavi čestica 10.1
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10.1. DISKRETNI I KONTINUIRANI SUST
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10.2. SREDIŠTE MASE 263 Uvedu li s
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10.3. KOLIČINA GIBANJA SUSTAVA ČE
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10.4. MOMENT KOLIČINE GIBANJA SUST
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10.5. ENERGIJA SUSTAVA ČESTICA 269
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10.5. ENERGIJA SUSTAVA ČESTICA 271
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10.6. GIBANJE SUSTAVA ČESTICA U OD
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10.6. GIBANJE SUSTAVA ČESTICA U OD
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10.8. LAGRANGEOVO I D’ALEMBERTOVO
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10.9. SUSTAVI S PROMJENJIVOM MASOM:
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10.9. SUSTAVI S PROMJENJIVOM MASOM:
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10.10. SUDARI ČESTICA 287 kao savr
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10.10. SUDARI ČESTICA 289 Pomoću
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10.10. SUDARI ČESTICA 291 Slika 10
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Poglavlje 11 Mali titraji sustava
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11.1. MALI LONGITUDINALNI TITRAJI J
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11.2. MALI TRANSVERZALNI TITRAJI KO
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11.3. TITRANJE PRAVOKUTNE MEMBRANE
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11.4. TITRANJE KRUŽNE MEMBRANE 329
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11.4. TITRANJE KRUŽNE MEMBRANE 331
Page 346 and 347: Poglavlje 12 Ravninsko gibanje krut
Page 348 and 349: 12.2. MOMENT TROMOSTI 335 Slika 12.
Page 350 and 351: 12.3. TEOREMI O MOMENTIMA TROMOSTI
Page 352 and 353: 12.4. PAROVI SILA 339 Slika 12.6: U
Page 354 and 355: 12.5. KINETIČKA ENERGIJA, RAD I SN
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Page 358 and 359: 12.6. FIZIČKO NJIHALO 345 Slika 12
Page 360 and 361: 12.6. FIZIČKO NJIHALO 347 postaje
Page 362 and 363: 12.7. OPĆENITO RAVNINSKO GIBANJE K
Page 364 and 365: 12.8. TRENUTNO SREDIŠTE VRTNJE 351
Page 366 and 367: 12.8. TRENUTNO SREDIŠTE VRTNJE 353
Page 368 and 369: Poglavlje 13 Prostorno gibanje krut
Page 370 and 371: 13.1. TENZOR TROMOSTI 357 što, ras
Page 372 and 373: 13.1. TENZOR TROMOSTI 359 i tijelo
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Page 378 and 379: 13.2. EULEROVE JEDNADŽBE GIBANJA 3
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Page 386 and 387: 13.4. EULEROVI KUTOVI 373 Lako je v
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Page 390 and 391: 13.5. GIBANJE ZVRKA 377 Ako na desn
Page 392 and 393: 13.5. GIBANJE ZVRKA 379 Slika 13.11
Page 394 and 395: 13.5. GIBANJE ZVRKA 381 postoje dva
Page 398 and 399: Poglavlje 14 Lagrangeove jednadžbe
Page 400 and 401: 14.2. STUPNJEVI SLOBODE 387 za vrtn
Page 402 and 403: 14.3. NEHOLONOMNI SUSTAVI 389 za sv
Page 404 and 405: 14.4. LAGRANGEOVE JEDNADŽBE 391 (1
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Page 408 and 409: 14.4. LAGRANGEOVE JEDNADŽBE 395 za
Page 410 and 411: 14.4. LAGRANGEOVE JEDNADŽBE 397 Sv
Page 412 and 413: 14.4. LAGRANGEOVE JEDNADŽBE 399 Sl
Page 414 and 415: 14.5. LAGRANGEOVE JEDNADŽBE ZA IMP
Page 416 and 417: 14.6. LAGRANGEOVA FUNKCIJA NAELEKTR
Page 418 and 419: 14.7. HAMILTONOVO NAČELO 405 Primj
Page 420 and 421: 14.7. HAMILTONOVO NAČELO 407 14.7.
Page 422 and 423: 14.8. FUNKCIJA DJELOVANJA 409 Primj
Page 424 and 425: Poglavlje 15 Hamiltonove jednadžbe
Page 426 and 427: 15.1. HAMILTONOVE JEDNADŽBE 413 za
Page 428 and 429: 15.1. HAMILTONOVE JEDNADŽBE 415 pr
Page 430 and 431: 15.2. POISSONOVE ZAGRADE 417 veza s
Page 432 and 433: 15.3. KANONSKA PREOBRAZBA 419 No, F
Page 434 and 435: 15.4. LIOUVILLEOV TEOREM 421 naziva
Page 436 and 437: 15.4. LIOUVILLEOV TEOREM 423 Slika
Page 438 and 439: 15.5. PRIJELAZ NA KVANTNU MEHANIKU
Page 444 and 445: Dodatak A Diracova δ-funkcija Dira
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433 pa tako konačnomožemo napisat
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435 iz čega zaključujemo da je δ
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Dodatak B Presjeci stošca: kružni
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Elipsa se definira kao ravninska kr
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441 Slika B.3: Uz izvod jednadžbe
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Dodatak C Elementi Fourierove anali
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445 Izračunajmo sada integral I N
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Dodatak D Vučedolski kalendar http
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već kao kanon stoji na tom prijelo
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Bibliografija [1] Aganović I., Ves
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Kazalo pojmova Bessel, Friedrich Wi
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