TI Rutas de la Inserción Laboral del egresado de la Facultad de Administración y Contaduría de la U A de C

The increase of new companies is nowadays a way to promote the labor insertion of recent graduates, one of the most important issues to solve is that the students graduate with an optimal preparation so that they can perform in the labor field properly. It is important that students have an exit profile as a guide to the qualities they must meet according to the current job market which allows unifying criteria to establish routes for the achievement of the objectives of the Faculty of Administration and Accounting which is that the Students graduate with the skills and abilities to face the challenges of an Accounting graduated. This study is based on a mixed investigation since the data is collected in the company where the research was developed. The students of the FAC consider that what has been taught, accomplished the objectives of the career, as well as the fact that they consider that they will comply with the established profile as soon as they graduate.El incremento de nuevas empresas es hoy día una forma más de promover la inserción laboral de los recién egresados, una de las cuestiones más importantes a resolver es que los alumnos egresen con una preparación óptima para que se puedan desempeñar en el campo laboral adecuadamente. Es importante que los estudiantes tengan un perfil de egreso como guía de las cualidades que deben de cumplir según el mercado laboral actual lo que permite unificar criterios para establecer rutas para el logro de los objetivos de la Facultad de Administración y Contaduría el cuál es que los estudiantes egresen con las aptitudes y habilidades para enfrentar los retos de un Lic. en Contaduría. El estudio se fundamenta en una investigación mixta ya que los datos se recogen en la empresa donde se desarrolló la investigación. Los alumnos de la FAC consideran que lo que se le ha impartido cumple con los objetivos de la carrera, así como también el hecho de que ellos consideran que al egresar ellos cumplirán con el perfil establecido

On a quadratic form associated with the nilpotent part of the monodromy of a curve

Minor correction on the metadata of one of the authors. The rest is exactly the sameWe study the nilpotent part of certain pseudoperiodic automorphisms of surfaces appearing in singularity theory. We associate a quadratic form $\tilde{Q}$ defined on the first (relative to the boundary) homology group of the Milnor fiber $F$ of any germ analytic curve on a normal surface. Using the twist formula and techniques from mapping class group theory, we prove that the form $\tilde{Q}$ obtained after killing ${\ker N}$ is definite positive, and that its restriction to the absolute homology group of $F$ is even whenever the Nielsen-Thurston graph of the monodromy automorphism is a tree. The form $\tilde{Q}$ is computable in terms of the Nielsen-Thurston or the dual graph of the semistable reduction, as illustrated with several examples. Numerical invariants associated to $\tilde{Q}$ are able to distinguish plane curve singularities with different topological types but same spectral pairs or Seifert form. Finally, we discuss a generic linear germ defined on a superisolated surface with not smooth ambient space