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Ders Adı |
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Lorentz Uzay?nda Vektörlerin ?nvaryantlar? |
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Ders Kodu |
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MATL 7352 |
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Ders
İçeriği(Türkçe) |
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Lorentz uzay?. O(3,1),SO(3,1),M(3,1) ve SM(3,1) Gruplar?. Vektörler sisteminin G-denkli?i ve G-?nvaryant Fonksiyonlar. O(3,1), SO(3,1) ,M(3,1) ve SM(3,1) Gruplar? ?çin Denklik Problemi. O(3,1) , SO(3,1) ,M(3,1) ve SM(3,1) Grubu için VektörlerinTam ?nvaryatlar? Sistemi. O(3,1) , SO(3,1) ,M(3,1) ve SM(3,1) Gruplar? için vektörlerin ?kinci Tam ?nvaryantlar? sistemi. O(3,1) , SO(3,1) ,M(3,1) ve SM(3,1) Gruplar? ?çin Vektörlerin ?kinci Denklik Problemi. Vektörlerin invaryantlar?n?n uygulamalar?. |
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Ders İçeriği(İngilizce) |
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Two dimensional Minkowski Spacetime. O(1,1),SO(1,1),M(1,1) and SM(1,1) Groups. G-equivalence of system of points and G-invariant functions. Equivalence problem for groups O(1,1) and SO(1,1). Equivalence problem for groups M(1,1) and SM(1,1). Complete system and minimal complete system of group O(1,1) . Complete system and minimal complete system of group SO(1,1). Complete system and minimal complete system of groups M(1,1) and SM(1,1). Second complete system and minimal complete system of groups O(1,1) and SO(1,1) . Second complete system and minimal complete system of groups M(1,1) and SM(1,1). Second type equivalence problem for groups O(1,1) and SO(1,1). Second type equivalence problem for groups M(1,1) and SM(1,1). Equivalence problem of Bezier curves. |
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Ders Saati |
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Teo. Ders: |
3
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Uyg.: |
0 |
Lab.: |
0
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Ders Kredisi |
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3
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