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YOHANNA PAULINA MANCILLA MARTINEZ

Profesora Asistente

Universidad del Bío-Bío

Concepción, Chile

Líneas de Investigación


Teoría cualitativa; Ecuaciones Diferenciales Ordinarias, Sistemas Dinámicos.

Educación

  •  Matemática, UNIVERSIDAD DEL BIO-BIO. Chile, 2018
  •  Matemática Aplicada, UNIVERSIDAD DEL BIO-BIO. Chile, 2014
  •  Profesor de ens. media en Matemática, PONTIFICIA UNIVERSIDAD CATOLICA DE CHILE. Chile, 2009
  •  Licenciatura en Matemática, UNIVERSIDAD DE CONCEPCION. Chile, 2008
  •  Licenciada en Educación, PONTIFICIA UNIVERSIDAD CATOLICA DE CHILE. Chile, 2009

Experiencia Académica

  •   Profesor Other

    UNIVERSIDAD DEL BIO-BIO

    Ciencias

    Concepcion, Chile

    2012 - 2013

  •   Docente Other

    Ciencias

    Concepción, Chile

    2017 - 2018

  •   Docente Full Time

    Colegio Felmer Niklitschek

    Puerto Varas, Chile

    2010 - 2011

Experiencia Profesional

  •   Postdoctorate Position Full Time

    Centre de Recerca Matematica

    Barcelona, España

    2018 - 2019

Formación de Capital Humano


Fondecyt Iniciación F11230544



 

Article (19)

Hopf bifurcation in Kolmogorov systems of degree 4 in R<SUP>2</SUP> and R<SUP>3</SUP>
On the dynamics of the Muthuswamy-Chua systems in R3
Global Attractor in the Positive Quadrant of the Lotka-Volterra System in R2
Dynamics of a Competitive Lotka–Volterra Systems in R3
Dynamics of a family of Lotka–Volterra systems in R3
Global dynamics of a Lotka-Volterra system in Double-struck capital R<SUP>3</SUP>
Limit cycles bifurcating of Kolmogorov systems in R2 and in R3
Limit Cycles of a Perturbation of a Polynomial Hamiltonian Systems of Degree 4 Symmetric with Respect to the Origin
McGehee Blow-Up of the Kepler Problem on Surfaces of Constant Curvature
On the global dynamics of a three-dimensional forced-damped differential system
( )PHASE PORTRAITS OF LINEAR TYPE CENTERS OF POLYNOMIAL HAMILTONIAN SYSTEMS WITH HAMILTONIAN FUNCTION OF DEGREE 5 OF THE FORM H = H-1(x) plus H-2(y)
LINEAR TYPE CENTERS OF POLYNOMIAL HAMILTONIAN SYSTEMS WITH NONLINEARITIES OF DEGREE 4 SYMMETRIC WITH RESPECT TO THE Y-AXIS
Classification of global phase portraits and bifurcation diagrams of Hamiltonian systems with rational potential
Algebraic and Topological Classification of Homogeneous Quartic Vector Fields in the Plane
Dynamics of a competitive Lotka-Volterra systems in R^3
Dynamics of a family of Lotka-Volterra systems in R^3
Limit cycles of a perturbation of a polynomial hamiltonian systems of degree 4 symmetric with respect to y-axis
On the global dynamics and integrability of the Chemostat system
On the global dynamics of a three-dimensional forced damped differential system
1
Jose Vidal

Full Professor

Mathematics

UNIVERSIDAD DEL BIO BIO

Concepcion, Chile

1
Francisco Crespo

Asistente A

Departamento de matemáticas

Universidad del Bío-Bío

Concepción, Chile

1
Jaime Andrade

Profesor

Departamento de Matemática

Universidad del Bío-Bío

Concepción, Chile

19
YOHANNA MANCILLA

Profesora Asistente

Matemática

Universidad del Bío-Bío

Concepción, Chile