Documentos de Juan Mayorga-Zambrano | REDI

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Subtipo de publicación

Publisher

Nonlinear Analysis, Theory, Methods and Applications(2)

Annals of Functional Analysis(1)

Banach Journal of Mathematical Analysis(1)

Área temáticas

Electricidad y electrónica(1)

Medicina forense; incidencia de enfermedades(1)

Medicina y salud(1)

Área de conocimiento

Optimización matemática(6)

Mecánica cuántica(2)

Epidemiología(1)

Modelo matemático(1)

Sistema no lineal(1)

Objetivos de Desarrollo Sostenible

ODS 9: Industria, innovación e infraestructura(6)

ODS 17: Alianzas para lograr los objetivos(5)

ODS 4: Educación de calidad(4)

ODS 3: Salud y bienestar(2)

ODS 7: Energía asequible y no contaminante(2)

Año de Publicación

Origen

Palabras Claves

Trace-class operator(2)

Basic reproduction number(1)

Compact embedding(1)

Compact self-adjoint operators(1)

Critical frequency(1)

A model for the SARS-CoV-2 dynamics in a population lacking herd immunity

Abstract: We introduced the S-HI model, a generalized SEIR model to describe the dynamics of the SARS-CoV-2 vi

Palabras claves:

Basic reproduction number, data-driven networks, lack of herd immunity, mathematical models, SARS-COV-2, SEIR, Simulations

Juan Mayorga-Zambrano, Paúl Medina-Vásquez, Romero-Romero R.

Compact embeddings of p-Sobolev-like cones of nuclear operators

Abstract: Let p≥ 2 , Ω ⊆ RN smooth bounded domain, V∈ L ∞(Ω) non-negative, and S1 the space of self-adjoint tr

Palabras claves:

Compact embedding, Free-energy functional, Gagliardo–Nirenberg type inequality, Nuclear operator, Regularity properties, Sobolev-like cones, Trace-class operator

Josué Castillo-Jaramillo, Juan Burbano-Gallegos, Juan Mayorga-Zambrano

Compactness properties for trace-class operators and applications to quantum mechanics

Abstract: Interpolation inequalities of Gagliardo-Nirenberg type and compactness results for self-adjoint trac

Palabras claves:

Compact self-adjoint operators, Gagliardo-Nirenberg inequality, Lieb-Thirring inequality, Logarithmic Sobolev inequality, Mixed states, Occupation numbers, Optimal constants, Orthonormal and sub-orthonormal systems, Trace-class operators

Dolbeault J., Felmer P., Juan Mayorga-Zambrano

Sobolev-like cones of trace-class operators on unbounded domains: Interpolation inequalities and compactness properties

Abstract: In this paper we extend the compactness properties for trace-class operators obtained by Dolbeault,

Palabras claves:

compactness, Free energy, Schrödinger operator, Trace-class operator

Juan Mayorga-Zambrano, Zuly Salinas

Multiplicity and concentration for the nonlinear Schrödinger equation with critical frequency

Abstract: We consider the nonlinear Schrödinger equation (E)ε2 Δ v - V (x) v + | v |p - 1 v = 0 in RN, and the

Palabras claves:

Felmer P., Juan Mayorga-Zambrano

Multiplicity of solutions for a p-Schrödinger–Kirchhoff-type integro-differential equation

Abstract: We consider the integro-differential problem (P): -(a+b(∫RN|∇u|pdx)p-1)Δpu+V(x)|u|p-2u=f(x,u),x∈RN,w

Palabras claves:

Critical point theory, Ljusternik–Schnirelman theory, p-Schrödinger–Kirchhoff-type equation

Abraham Macancela-Bojorque, Josué Murillo-Tobar, Juan Mayorga-Zambrano

SEMICLASSICAL ASYMPTOTICS OF INFINITELY MANY SOLUTIONS FOR THE INFINITE CASE OF A NONLINEAR SCHRÖDINGER EQUATION WITH CRITICAL FREQUENCY

Abstract: We consider a nonlinear Schrödinger equation with critical frequency, (Pɛ): ɛ2∆v(x)-V(x)v(x) + |v(x)

Palabras claves:

Critical frequency, Infinite case, Nonlinear Schrödinger equation, Semiclassical asymptotics

Ariel Aguas-Barreno, Jordy Cevallos-Chavez, Juan Mayorga-Zambrano, Leonardo Medina-Espinosa

Asymptotic Behaviour of Infinitely Many Solutions for the Finite Case of a Nonlinear Schrödinger Equation with Critical Frequency

Palabras claves:

Juan Mayorga-Zambrano

A non-trivial solution for a p-Schrödinger–Kirchhoff-type integro-differential system by non-smooth techniques

Palabras claves:

Juan Mayorga-Zambrano

Existence and Asymptotic of Solutions for a p-Laplace Schrödinger Equation with Critical Frequency

Palabras claves:

Juan Mayorga-Zambrano