Vito Volterra

Vito Volterra
Date personale
Născut[13][14][15][16][17] Modificați la Wikidata
Ancona, Italia[18][19] Modificați la Wikidata
Decedat (80 de ani)[13][20][21][15][16] Modificați la Wikidata
Roma, Regatul Italiei[18][19] Modificați la Wikidata
ÎnmormântatAriccia cemetery[*][[Ariccia cemetery (cemetery in Ariccia, Italy)|​]] Modificați la Wikidata
CopiiEdoardo Volterra[*][[Edoardo Volterra (jurist italian)|​]] Modificați la Wikidata
Cetățenie Regatul Italiei () Modificați la Wikidata
Ocupațiematematician
fizician
cadru didactic universitar[*]
politician Modificați la Wikidata
Limbi vorbitelimba italiană[22] Modificați la Wikidata
Activitate
Domeniuanaliză matematică
analiză funcțională  Modificați la Wikidata
InstituțieUniversitatea din Torino
Universitatea din Pisa
Universitatea Sapienza din Roma  Modificați la Wikidata
Alma MaterScuola Normale Superiore din Pisa[1][2]
Universitatea din Pisa  Modificați la Wikidata
OrganizațiiSocietatea Regală din Londra[3][4]
Accademia Nazionale dei Lincei
Academia de Științe a URSS[*]
Academia de Științe din Sankt Petersburg[*]
Academia Regală Suedeză de Științe
Academia Pontificală de Științe[*][5]
Academia Maghiară de Științe
Academia Rusă de Științe
Academia Leopoldină
Accademia Nazionale delle Scienze detta dei XL[*]
Royal Society of Edinburgh[*][[Royal Society of Edinburgh (academy of sciences)|​]][4]
Academia Națională de Științe a Statelor Unite ale Americii[*]
Academia de Științe din Torino[*][6]  Modificați la Wikidata
Conducător de doctoratEnrico Betti[7]  Modificați la Wikidata
DoctoranziPaul Lévy[*][8]
Robert Mazet[*][9]
Joseph Pérès[*][[Joseph Pérès (matematician francez)|​]][9]
Cornelia Fabri[*][[Cornelia Fabri (matematiciană italiană)|​]]
Robert Mazet[*][9]  Modificați la Wikidata
Cunoscut pentruLotka–Volterra equations[*][[Lotka–Volterra equations (first-order nonlinear differential equations, frequently used to describe the dynamics of biological systems in which two species interact, one as a predator and the other as prey)|​]]
Smith–Volterra–Cantor set[*][[Smith–Volterra–Cantor set (set that is nowhere dense (in particular it contains no intervals), yet has positive measure)|​]]
Volterra integral equation[*][[Volterra integral equation (generalization of the indefinite integral)|​]]
Volterra series[*][[Volterra series (model for approximating non-linear effects, similar to a Taylor series)|​]]
operatorul Volterra[*]
Volterra space[*][[Volterra space (property of topological spaces)|​]]
Volterra's function[*][[Volterra's function (differentiable function whose derivative is not Riemann integrable)|​]]  Modificați la Wikidata
PremiiLegiunea de Onoare în grad de Ofițer[*]
Leopoldsorde[*][[Leopoldsorde (Belgian national honorary order of knighthood)|​]]
Ordinul Steaua Polară
Medaglia dei XL per la Matematica[*][[Medaglia dei XL per la Matematica (annual award)|​]] ()
doctorat honoris causa de l'université de Paris[*][[doctorat honoris causa de l'université de Paris |​]] ()[10]
doctorat honoris causa de l'université de Strasbourg[*][[doctorat honoris causa de l'université de Strasbourg |​]] ()[11][12]  Modificați la Wikidata

Vito Volterra (n. , Ancona, Italia – d. , Roma, Regatul Italiei) a fost un matematician și fizician italian de origine evreiască, cunoscut pentru contribuțiile sale din biomatematică și ecuații integrale, în special ecuația Lotka-Volterra care descrie dinamica sistemelor biologice în care doar 2 specii interacționează, prădătorul și prada.

Lucrări

  • 1910, Leçons sur les fonctions de lignes, Paris: Gauthier-Villars.
  • 1912, The theory of permutable functions, Princeton University Press.
  • 1913, Leçons sur les équations intégrales et les équations intégro-différentielles, Paris: Gauthier-Villars.
  • 1926, „Variazioni e fluttuazioni del numero d'individui in specie animali conviventi”, Mem. R. Accad. Naz. dei Lincei, 2: 31–113.
  • 1926, „Fluctuations in the abundance of a species considered mathematically”, Nature, 118: 558–60.
  • 1960, Sur les Distorsions des corps élastiques (cu Enrico Volterra), Paris: Gauthier-Villars.
  • 1930, Theory of functionals and of integral and integro-differential equations, Blackie & Son.
  • 1931, Leçons sur la théorie mathématique de la lutte pour la vie, Paris: Gauthier-Villars. Reeditată în 1990, Gabay, J., ed.

Note

  1. ^ MacTutor History of Mathematics archive 
  2. ^ Google Cărți 
  3. ^ List of Royal Society Fellows 1660-2007 (PDF), p. 366 
  4. ^ a b MacTutor History of Mathematics archive, accesat în  
  5. ^ http://www.pas.va/content/accademia/en/academicians/deceased/volterra.html  Lipsește sau este vid: |title= (ajutor)
  6. ^ www.accademiadellescienze.it, accesat în  
  7. ^ Genealogia matematicienilor, accesat în  
  8. ^ Genealogia matematicienilor, accesat în  
  9. ^ a b c Genealogia matematicienilor 
  10. ^ Liste des docteurs honoris causa de l'Université de Paris de 1918 à 1933 inclus (în franceză), Annales de l'Université de Paris[*][[Annales de l'Université de Paris |​]], , p. 90-95 
  11. ^ https://gallica.bnf.fr/ark:/12148/bpt6k32169328/f71  Lipsește sau este vid: |title= (ajutor)
  12. ^ https://journals.openedition.org/framespa/515  Lipsește sau este vid: |title= (ajutor)
  13. ^ a b MacTutor History of Mathematics archive, accesat în  
  14. ^ Vito Volterra, SNAC, accesat în  
  15. ^ a b Vito Volterra, www.accademiadellescienze.it, accesat în  
  16. ^ a b Vito Volterra, Brockhaus Enzyklopädie 
  17. ^ Vito Volterra, Gran Enciclopèdia Catalana 
  18. ^ a b Вольтерра Вито, Marea Enciclopedie Sovietică (1969–1978)[*] 
  19. ^ a b www.accademiadellescienze.it, accesat în  
  20. ^ Vito Volterra, annuaire prosopographique: la France savante, accesat în  
  21. ^ Autoritatea BnF, accesat în  
  22. ^ Autoritatea BnF, accesat în  

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