Knock down analysis reveals critical phases for specific oskar noncoding RNA functions during Drosophila oogenesis. [PDF]
Kenny A +3 more
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The Liouville Formula for the Uncertain Homogeneous Linear System and Explicit Solutions of the System. [PDF]
Roomi V, Ahmadi HR.
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In this paper, we investigate the oscillatory behavior of solutions to a class of third-order differential equations of the form Lz(t) + f (t)yβ (σ(t)) = 0, where Lz(t) = (p(t)(q(t)zt(t))t)t is a semi-canonical operator and z(t) = y(t) + g(t)y(τ (t ...
THANDAPANI, Ethiraju +3 more
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A highly efficient auxin-producing bacterial strain and its effect on plant growth. [PDF]
Park S +4 more
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Oscillation results for third order nonlinear delay dynamic equations on time scales
In this paper, we consider the third order nonlinear delay dynamic equations (a (t) { [ r (t) x ? (t) ] ?} ? ? + f (t,x ( (t) ) ) = 0, on a time scale T, where ?
Husna Zayadi
core
Whole-Genome Sequencing and Comparative Genome Analysis of Fusarium solani-melongenae Causing Fusarium Root and Stem Rot in Sweetpotatoes. [PDF]
Xie SY +5 more
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A Comparison Theorem For Linear Delay Differential Equations
. In this paper property (A) of the linear delay differential equation Lnu(t) + p(t)u(ø(t)) = 0; is to deduce from the oscillation of a set of the first order delay differential equations.
Jozef Dzurina
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A Comparison Result and Elliptic Equations Involving Subcritical Exponents
It is well known that good bounds for solutions of nonlinear differential equations are difficult to obtain. In this paper, we establish a theorem comparing non-negative solutions (having identical initial values) of the equations u 00 (t) + q(t)u p (
T Q(t)u, Man Kam Kwong
core
The Porcine Nasal Microbiota with Particular Attention to Livestock-Associated Methicillin-Resistant Staphylococcus aureus in Germany-A Culturomic Approach. [PDF]
Schlattmann A +3 more
europepmc +1 more source
An improved approach for studying oscillation of second-order neutral delay differential equations. [PDF]
Grace SR +3 more
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