Michelle Molino
Instructor
Faculty of Science
Mathematics
Waterloo, Ontario
mmolino@wlu.ca
Office:
(519) 884-0710 ext. 3263
Expert In
Languages
Portuguese
Bio/Research
I received my PhD in Mathematics from the Universidade Federal Fluminense, Brazil, and my Bsc and masters in Mathematics from the Universidade Federal do Espirito Santo, Brazil.
During my PhD, I was a visiting scholar at Northeastern University, Boston, under the guidance of Professor Te...
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During my PhD, I was a visiting scholar at Northeastern University, Boston, under the guidance of Professor Te...
Click to Expand >>
Bio/Research
I received my PhD in Mathematics from the Universidade Federal Fluminense, Brazil, and my Bsc and masters in Mathematics from the Universidade Federal do Espirito Santo, Brazil.
During my PhD, I was a visiting scholar at Northeastern University, Boston, under the guidance of Professor Terence Gaffney.
The main focus of my research is to study Equisingularity of sets and maps. Largely, Equisingularity is the study of the behavior of families of sets or maps with respect to an equivalence relation. The goal is to study this behaviour to understand the relations between the members of the family.
I have specialized to the case of Whitney Equisingularity of families of Symmetric determinantal singularities. This study reveals how to use the multiplicity of polar curves associated to a generic deformation of a singularity to control the Whitney equisingularity type of these curves. This project is part of a long term effort by several researchers to connect invariants of algebraic objects (rings, ideals and modules) associated with singularities of complex spaces to equisingularity conditions.
Click to Shrink <<
During my PhD, I was a visiting scholar at Northeastern University, Boston, under the guidance of Professor Terence Gaffney.
The main focus of my research is to study Equisingularity of sets and maps. Largely, Equisingularity is the study of the behavior of families of sets or maps with respect to an equivalence relation. The goal is to study this behaviour to understand the relations between the members of the family.
I have specialized to the case of Whitney Equisingularity of families of Symmetric determinantal singularities. This study reveals how to use the multiplicity of polar curves associated to a generic deformation of a singularity to control the Whitney equisingularity type of these curves. This project is part of a long term effort by several researchers to connect invariants of algebraic objects (rings, ideals and modules) associated with singularities of complex spaces to equisingularity conditions.
Click to Shrink <<
Media Relations
Aonghus Kealy
Communications and Media Relations Officer
akealy@wlu.ca
(548) 889-4855
Click to Expand >>
Communications and Media Relations Officer
akealy@wlu.ca
(548) 889-4855
Click to Expand >>
Media Relations
Aonghus Kealy
Communications and Media Relations Officer
akealy@wlu.ca
(548) 889-4855
Lori Chalmers Morrison
Director: Integrated Communications
lchalmersmorrison@wlu.ca
(548) 889-4857
Vanessa Barrasa
Director: Communications & Issues Management
vbarrasa@wlu.ca
(548) 889-3812
Brantford Campus:
Beth Gurney
Director, Strategic Communications and Community Engagement
bgurney@wlu.ca
(548) 889-4199
Click to Shrink <<
Communications and Media Relations Officer
akealy@wlu.ca
(548) 889-4855
Lori Chalmers Morrison
Director: Integrated Communications
lchalmersmorrison@wlu.ca
(548) 889-4857
Vanessa Barrasa
Director: Communications & Issues Management
vbarrasa@wlu.ca
(548) 889-3812
Brantford Campus:
Beth Gurney
Director, Strategic Communications and Community Engagement
bgurney@wlu.ca
(548) 889-4199
Click to Shrink <<