scholarly journals Logarithmic inequalities under a symmetric polynomial dominance order

2018 ◽  
Vol 147 (2) ◽  
pp. 481-486
Author(s):  
Suvrit Sra
Keyword(s):  
Symmetric Polynomial ◽  
Dominance Order

scholarly journals Leadership and Path Characteristics during Walks Are Linked to Dominance Order and Individual Traits in Dogs

2014 ◽  
Vol 10 (1) ◽  
pp. e1003446 ◽  
Author(s):  
Zsuzsa Ákos ◽  
Róbert Beck ◽  
Máté Nagy ◽  
Tamás Vicsek ◽  
Enikő Kubinyi
Keyword(s):  
Dominance Order ◽  
Individual Traits

The effects of social exchange between two groups of lactating primiparous heifers on milk production, dominance order, behavior and adrenocortical response

1997 ◽  
Vol 51 (1-2) ◽  
pp. 15-27 ◽  
Author(s):  
Nobumi Hasegawa ◽  
Aya Nishiwaki ◽  
Kazuo Sugawara ◽  
Iwao Ito
Keyword(s):  
Milk Production ◽  
Social Exchange ◽  
Dominance Order ◽  
Adrenocortical Response

scholarly journals Large amplitude oscillations for a class of symmetric polynomial differential systems in R³

2007 ◽  
Vol 79 (4) ◽  
pp. 563-575 ◽  
Author(s):  
Jaume Llibre ◽  
Marcelo Messias
Keyword(s):  
Large Amplitude ◽  
Symmetric Polynomial ◽  
The Other ◽  
Poincaré Compactification ◽  
Heteroclinic Loop ◽  
Differential Systems ◽  
Heteroclinic Cycles ◽  
Polynomial Differential Systems ◽  
Global Study ◽  
Straight Lines

In this paper we study a class of symmetric polynomial differential systems in R³, which has a set of parallel invariant straight lines, forming degenerate heteroclinic cycles, which have their two singular endpoints at infinity. The global study near infinity is performed using the Poincaré compactification. We prove that for all n <FONT FACE=Symbol>Î</FONT> N there is epsilonn > 0 such that for 0 < epsilon < epsilonn the system has at least n large amplitude periodic orbits bifurcating from the heteroclinic loop formed by the two invariant straight lines closest to the x-axis, one contained in the half-space y > 0 and the other in y < 0.

Note on roots location of a symmetric polynomial with respect to the imaginary axis

2012 ◽  
Vol 60 (4) ◽  
pp. 499-510
Author(s):  
Hui-Feng Hao ◽  
Yong-Jian Hu ◽  
Gong-Ning Chen
Keyword(s):  
Imaginary Axis ◽  
Symmetric Polynomial

scholarly journals Blue Pattern Flower in Common Bean Expressed by Interaction of Prpi-2 with a New Gene tbp

2009 ◽  
Vol 134 (4) ◽  
pp. 423-427 ◽  
Author(s):  
Mark J. Bassett ◽  
Phillip N. Miklas
Keyword(s):  
Phaseolus Vulgaris ◽  
Common Bean ◽  
Genetic Linkage ◽  
Dominance Order ◽  
New Gene ◽  
Progeny Tests ◽  
Dominant Genes ◽  
Combined Data

The inheritance of blue pattern flower (BPF) expression was investigated in common bean (Phaseolus vulgaris L.). The BPF trait was derived from accession line G07262, and the flowers express blue banner petal and white wings with blue veins. Crosses between a BPF stock and three other parents, t pmic long micropyle stripe BC3 5–593, t z Fib arcus BC4 5–593, and t Z bipana Fib marginata BC3 5–593, all segregated in F2 for BPF or white flowers in a 9:7 ratio, respectively. Progeny tests in F3 from two of the crosses supported the hypothesis that two complementary dominant genes control BPF expression and permitted a genetic linkage estimate of cM = 32.4 ± 7.91 map units between pmic and one of the two genes for BPF. A cross between t z fib virgarcus BC3 5–593 and T Prpi-2 V BC2 5–593 demonstrated that t Prpi-2 did not express BPF. Two crosses, T Prpi-2 V BC2 5–593 t pmic BC3 5–593 and 5–593 × a BPF stock, segregated in F2 for plants expressing BPF in a 3/16 frequency. The combined data demonstrated that a new gene, tbp (bp = blue pattern), interacts with Prpi-2 to express BPF and that P is linked with Prpi-2 by 32 map units. The dominance order at the T locus is T > tbp > t. The pedigree source of the tbp gene and the heterogeneity of PI 632736 (t pmic long micropyle stripe BC3 5–593) are discussed.

scholarly journals An Orthosymplectic Pieri Rule

10.37236/7387 ◽  
2018 ◽  
Vol 25 (3) ◽  
Author(s):  
Anna Stokke
Keyword(s):  
Linear Combination ◽  
Schur Functions ◽  
Symmetric Polynomial ◽  
Schur Function ◽  
Product Rule ◽  
Integer Coefficients ◽  
Pieri Formula ◽  
Symplectic Characters ◽  
Homogeneous Symmetric Polynomial

The classical Pieri formula gives a combinatorial rule for decomposing the product of a Schur function and a complete homogeneous symmetric polynomial as a linear combination of Schur functions with integer coefficients. We give a Pieri rule for describing the product of an orthosymplectic character and an orthosymplectic character arising from a one-row partition. We establish that the orthosymplectic Pieri rule coincides with Sundaram's Pieri rule for symplectic characters and that orthosymplectic characters and symplectic characters obey the same product rule. 

Final-State Control Using a Time-Symmetric Polynomial Input

2012 ◽  
Vol 20 (2) ◽  
pp. 395-401 ◽  
Author(s):  
Mitsuo Hirata ◽  
Fujimaru Ueno
Keyword(s):  
Symmetric Polynomial ◽  
State Control ◽  
Final State

Symmetric Polynomial Means

2003 ◽  
pp. 321-367
Author(s):  
P. S. Bullen
Keyword(s):  
Symmetric Polynomial

scholarly journals Enumerations for Compositions and Complete Homogeneous Symmetric Polynomial

2015 ◽  
Vol 7 (2) ◽  
pp. 1
Author(s):  
Soumendra Bera
Keyword(s):  
Positive Integer ◽  
Symmetric Polynomial ◽  
Enumeration Problems ◽  
Homogeneous Symmetric Polynomial

<p class="abstract">We count the number of occurrences of <em>t </em>as the summands<em> </em>(i) in the compositions of a positive integer <em>n</em> into <em>r</em> parts; and (ii) in all compositions of <em>n</em>; and subsequently obtain other results involving compositions. The initial counting further helps to solve the enumeration problems for complete homogeneous symmetric polynomial.</p>

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