Results 221 to 230 of about 122,015 (230)

?????????????? ???????????????????????????? ?????????????? ???????????????????????? ?????????????? ???????????????????? ?????????????????? ?????????????????? ?????? ?????????? GF(3)

2013
An inhomogeneous simultaneous system of second-order nonlinear random equations over a field consisting of three elements is considered. A necessary and sufficient condition for the system to have a unique solution in a given set of n-dimensional vectors for n n ??? ???
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Analysis of the Algebraic Tails of GF-3 SAR Images

2019
GF-3 is the synthetic aperture radar (SAR) satellite with the largest number of imaging modes in the world, which operates in 12 imaging modes. Owing to the 1-m resolution imaging mode, GF-3 satellite has become the highest resolution satellite system in the world for C-band multipolar SAR satellites.
Zengguo Sun, Yunjing Song
openaire   +1 more source

Recognition of the projective special linear group over GF(3)

Acta Mathematica Sinica, English Series, 2010
Let \(G\) be a finite group and denote by \(\omega(G)\) the set of its element orders. \(G\) is called \(k\)-recognizable if up to isomorphism there are \(k\) groups \(H\) with the property \(\omega(G)=\omega(H)\). In this paper the author proves that the group \(\text{PSL}_p(3)=L_p(3)\), where \(p>3\) is a prime number, is at most \(2\)-recognizable ...
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GF-3 photoelectric hemoglobinometer

Biomedical Engineering, 1978
F. S. Nakalov, Z. A. Dement'eva, V. D. Ozerov   +2 more
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Construction of SDMC codes over GF (2) or GF (3)

2006
We give a complete algorithm to construct every possible bordered SDMC codes with coefficients in GF(2) or GF(3). Several new proofs are developed too.
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On the representations in GF(3)^4 of the Hadamard design H_11

2020
In this paper we study the representations of the 2-(11,5,2) Hadamard design H_11 = (P,B) as a set of eleven points in the 4-dimensional vector space GF(3)^4, under the conditions that the five points in each block sum up to zero, and dim ‹P› = 4.
openaire   +1 more source

[Photoelectric hemoglobinometer GF-3].

Meditsinskaia tekhnika, 1978
F S, Nakalov, Z A, Dement'eva, V D, Ozerov   +2 more
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Regular Polygons Over GF[ 3 2 ]

The American Mathematical Monthly, 1961
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Symmetry codes over GF(3)

1975
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[Determination of the hemoglobin concentration in the blood on the Gf-3 hemoglobinometer].

Laboratornoe delo, 1982
I T, Miansarian, G A, Pogosian
openaire   +1 more source