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The congruence $f(x) + g(y) + c = 0$ $(mod$ $xy)$
Multi angle
Authors : Schinzel, Andrzej (Author of the conference)
CIRM (Publisher )
11D09 - Quadratic and bilinear equations
11D25 - Cubic and quartic equations
11D41 - "Higher degree equations; Fermat's equation"
CIRM (Publisher )
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Abstract :
The assertions made by L. J. Mordell in his paper in Acta Mathematica 44(1952) are discussed. Mordell had been to a certain extent anticipated by E. Jacobsthal (1939).
backward induction - congruence - equation - non-zero coefficients - polynomials
MSC Codes : backward induction - congruence - equation - non-zero coefficients - polynomials
11D09 - Quadratic and bilinear equations
11D25 - Cubic and quartic equations
11D41 - "Higher degree equations; Fermat's equation"
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Information on the Video
Film maker : Hennenfent, GuillaumeLanguage : English Available date : 23/09/14 Conference Date : 16/09/14 Subseries : Research talks arXiv category : Number Theory Mathematical Area(s) : Number Theory Format : MP4 (.mp4) - HD Video Time : 00:30:26 Targeted Audience : Researchers Download : https://videos.cirm-math.fr/2014-09-16_Schinzel.mp4 
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Information on the Event
Event Title : Diophantine approximation and transcendence / Approximation diophantienne et transcendanceEvent Organizers : Burgeaud, Yann ; Laurent, Michel ; Zannier, Umberto Dates : 15/09/14 - 19/09/14 Event Year : 2014 Event URL : http://www-irma.u-strasbg.fr/~bugeaud/co...
Citation Data
DOI : 10.24350/CIRM.V.18587103Cite this video as: Schinzel, Andrzej (2014). The congruence $f(x) + g(y) + c = 0$ $(mod$ $xy)$. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.18587103 URI : http://dx.doi.org/10.24350/CIRM.V.18587103 |
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