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First, Uriya A.

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Author ID: first.uriya-a Recent zbMATH articles by "First, Uriya A."
Published as: First, U. A.; First, Uriya A.
External Links: MGP · Wikidata
Documents Indexed: 16 Publications since 2013
Reviewing Activity: 6 Reviews

Publications by Year

Citations contained in zbMATH

10 Publications have been cited 34 times in 20 Documents Cited by Year
Rings that are Morita equivalent to their opposites. Zbl 1320.16005
First, Uriya A.
8
2015
Hermitian categories, extension of scalars and systems of sesquilinear forms. Zbl 1317.11036
Bayer-Fluckiger, Eva; First, Uriya A.; Moldovan, Daniel A.
6
2014
Witt’s extension theorem for quadratic spaces over semiperfect rings. Zbl 1356.11019
First, Uriya A.
4
2015
General bilinear forms. Zbl 1320.16006
First, Uriya A.
4
2015
Patching and weak approximation in isometry groups. Zbl 1427.11036
Bayer-Fluckiger, Eva; First, Uriya A.
3
2017
Rationally isomorphic Hermitian forms and torsors of some non-reductive groups. Zbl 1383.11045
Bayer-Fluckiger, Eva; First, Uriya A.
3
2017
Azumaya algebras without involution. Zbl 1441.14072
Auel, Asher; First, Uriya A.; Williams, Ben
2
2019
An elementary proof that rationally isometric quadratic forms are isometric. Zbl 1303.11043
First, Uriya A.
2
2014
On uniform admissibility of unitary and smooth representations. Zbl 07021302
First, Uriya A.; Rüd, Thomas
1
2019
Semi-invariant subrings. Zbl 1282.16043
First, Uriya A.
1
2013
Azumaya algebras without involution. Zbl 1441.14072
Auel, Asher; First, Uriya A.; Williams, Ben
2
2019
On uniform admissibility of unitary and smooth representations. Zbl 07021302
First, Uriya A.; Rüd, Thomas
1
2019
Patching and weak approximation in isometry groups. Zbl 1427.11036
Bayer-Fluckiger, Eva; First, Uriya A.
3
2017
Rationally isomorphic Hermitian forms and torsors of some non-reductive groups. Zbl 1383.11045
Bayer-Fluckiger, Eva; First, Uriya A.
3
2017
Rings that are Morita equivalent to their opposites. Zbl 1320.16005
First, Uriya A.
8
2015
Witt’s extension theorem for quadratic spaces over semiperfect rings. Zbl 1356.11019
First, Uriya A.
4
2015
General bilinear forms. Zbl 1320.16006
First, Uriya A.
4
2015
Hermitian categories, extension of scalars and systems of sesquilinear forms. Zbl 1317.11036
Bayer-Fluckiger, Eva; First, Uriya A.; Moldovan, Daniel A.
6
2014
An elementary proof that rationally isometric quadratic forms are isometric. Zbl 1303.11043
First, Uriya A.
2
2014
Semi-invariant subrings. Zbl 1282.16043
First, Uriya A.
1
2013

Citations by Year

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