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تعداد ۱۳ پاسخ غیر تکراری از ۱۳ پاسخ تکراری در مدت زمان ۰,۴۵ ثانیه یافت شد.

1. Complex representations of GL )2, K( for finite fields K

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Author: Piatetskii-Shapiro, Ilia Iosifovich, 9291-9002

Library: Library of Institute for Research in Fundamental Sciences (Tehran)

Subject: ، Linear algebraic groups,، Representations of groups,، Finite fields )Algebra(

Classification :
QA
171
.
P5

2. Complex representations of GL)2,K( for finite fields K

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Author: Piatetskii-Shapiro, I. I.)Ilia Iosifovich(

Library: Central Library of Sharif University of Technology (Tehran)

Subject: ، Linear algebraic groups,، Representations of groups,، Finite fields )Algebra(

Classification :
QA
171
.
P47
1983

3. Complex representations of GL)2,K( for finite fields K

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Author: Piatetskii-Shapiro, I. I.)Ilia Iosifovich(

Library: Central Library and Documentation Center (Kerman)

Subject: ، Linear algebraic groups,، Representations of groups,، Finite fields )Algebra(

Classification :
QA
171
.
P47

4. Construction de series discretes p-adiques

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Author: / Paul Geardin

Library: Library of College of Science University of Tehran (Tehran)

Subject: گروه‌های لی,Linear algebraic groups,Finite groups,Representations of groups,Algebraic fields

Classification :
QA
387
.
G4
1975

5. Construction de series discretes p-adiques: sur les series discretes non ramifiees des groupes reductifs deloyes p-adiques

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Author: Gerardin, Paul

Library: Central Library of Sharif University of Technology (Tehran)

Subject: ، Lie groups,، Linear algebraic groups,، Finite groups,، Representations of groups,، Algebraic fields

Classification :
QA
3
.
L28
no
.
462

6. Construction de series discretes p-adiques: sur les series discretes non ramifiees des groupes reductifs deployes p-adiques

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Author: Gerardin, Paul

Library: Central Library and Information Center of Ferdowsi University of Mashhad (Khorasan Razavi)

Subject: ، Lie groups,، Linear algebraic groups,، Finite groups,، Representations of groups,، Algebraic fields

Classification :
QA
3
.
L28
no
.
462

7. Construction de series discretes p-adiques : "sur les series discretes non ramifiees des groups reductifs depolyes p-adiques"

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Author: Gerardin, Paul, 3491-

Library: Library of Institute for Research in Fundamental Sciences (Tehran)

Subject: ، Lie groups,، Linear algebraic groups,، Finite groups,، Representations of groups,، Algebraic fields

Classification :
QA
3
.
L28
Vol
.
462

8. Construction de series discretes p-adiques : sur les series discr،tes non ramifiees des groupes reductifs deployes p-adiques

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Author: Gerardin, Paul

Library: Central Library and Documentation Center (Kerman)

Subject: ، Lie groups,، Linear algebraic groups,، Finite groups,، Representations of groups,، Fields, Algebraic

Classification :
QA
1
.
L4
v
.
462

9. The discrete series of GLn over a finite field

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Author:

Library: Center and Library of Islamic Studies in European Languages (Qom)

Subject: Algebraic fields,Linear algebraic groups,Representations of groups,Series

Classification :
QA171
.
L848

10. The discrete series of GLn over a finite field

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Author: Lusztig, George, 6491-

Library: Library of Institute for Research in Fundamental Sciences (Tehran)

Subject: ، Representations of groups,، Linear algebraic groups,، Series,، Algebraic fields

Classification :
QA
176
.
L848
1974

11. The discrete series of GLn over a finite field

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Author: Lusztig, George

Library: Central Library and Documentation Center (Kerman)

Subject: ، Representations of groups,، Linear algebraic groups,، Series,، Fields, Algebraic

Classification :
QA
171
.
L848

12. The discrete series of GLn over a finite field

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Author: Lusztig, George

Library: Central Library of Sharif University of Technology (Tehran)

Subject: ، Representations of groups,، Linear algebraic groups,، Fields, Algebraic

Classification :
QA
1
.
A626
no
.
81

13. The discrete series of GLn over a finite field

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Author:

Library: Library of College of Science University of Tehran (Tehran)

Subject: Representations of groups,Linear algebraic groups,Series,Algebraic fields

Classification :
QA
1
.
A626
no
.
81
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