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Mapping TAM-tumor crosstalk in glioma via ligand-receptor multi-omics: mechanisms of immune evasion. [PDF]
Front ImmunolZhang D, Ma Y, Feng D.
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Global continua of periodic solutions to some difference-differential equations of neutral type
Global continua of periodic solutions to some difference-differential equations of neutral typeopenaire
GLOBAL CONTINUA OF POSITIVE SOLUTIONS FOR SOME BOUNDARY VALUE PROBLEMS
Demonstratio Mathematica, 2002 The existence of an unbounded continuous branch of positive solutions, emanating from \(0\), is proved to Dirichlet problems for second-order linear as well as nonlinear differential equations in Banach spaces. Three theorems on global continua of positive solutions are given on the basis of the techniques developed by M. A. Krasnoselskii.
Nguyen Bich Huy, Tran Dinh Thanh
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The structure of Rabinowitz' global bifurcating continua for generic quasilinear elliptic equations
Nonlinear Analysis: Theory, Methods & Applications, 1998Global bifurcation branches for boundary value problems of the type \[ \begin{gathered} -\sum_{i,j=1}^n a_{ij}(\cdot) u_{x_ix_j}(x) + \sum_{i=1}^n b_i(\cdot) u_{x_i}(x) + c(\cdot)u(x) = \lambda d(x) u(x) + f(\lambda,\cdot) \quad \text{in } \Omega \\ u(x) = 0 \quad\text{on } \partial \Omega \end{gathered} \] are studied.
Bryan P Rynne
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Journal of Mathematical Analysis and Applications, 2016 We study the bifurcation of solutions of semilinear elliptic boundary value problems of the form \begin{align*} \begin{aligned} -Δu &= f_λ(|x|,u,|\nabla u|) &&\text{in }Ω, u &= 0 &&\text{on }\partialΩ, \end{aligned} \end{align*} on an annulus $Ω\subset\mathbb{R}^N$, with a concave-convex nonlinearity, a special case being the ...
Thomas Bartsch, Rainer Mandel
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Global Formulation of Thermodynamics of Continua
1980Throughout this paper ℝ denotes the set of all real numbers. The space E , whose elements x, y,..., we call spatial points, has the structure of a three-dimensional Euclidean point space. The translation space of E is denoted by E, and E is the set of all skew linear transformations from E into V.
G. Lebon, P. Perzyna
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Global bifurcation and continua of nonnegative solutions for a quasilinear elliptic problem
Comptes Rendus de l'Académie des Sciences - Series I - Mathematics, 1999In this Note, we study the existence and multiplicity of solutions, strictly positive or nonnegative having a dead core (where the solution vanishes) of a one-dimensional equation of eigenvalue type associated to a quasilinear operator with strong absorption with respect to the diffusion.
Jesús Ildefonso Díaz, Jesus Hernández
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Journal of Dynamics and Differential Equations, 2010
Periodic solutions of systems with state-dependent delay of the form \[ \begin{aligned} \dot x(t) & = f(x(t), x(t-\tau(t), \sigma),\\ \dot \tau(t) & = g(x(t), \tau(t), \sigma) \end{aligned} \] are considered, and described in the form \((x,\tau,\sigma,p)\), where \(p\) is the minimal period and \(\sigma\) the parameter.
Hu, Qingwen, Wu, Jianhong
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Periodic solutions of systems with state-dependent delay of the form \[ \begin{aligned} \dot x(t) & = f(x(t), x(t-\tau(t), \sigma),\\ \dot \tau(t) & = g(x(t), \tau(t), \sigma) \end{aligned} \] are considered, and described in the form \((x,\tau,\sigma,p)\), where \(p\) is the minimal period and \(\sigma\) the parameter.
Hu, Qingwen, Wu, Jianhong
openaire +2 more sources