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Office: E-307
Phone: (619) 594 3752
FAX: (619) 594 0933
email: ldemasiATmail.sdsu.edu
M.Sc., Aeronautical Engineering, Politecnico di Torino (Italy), 1999
Ph.D., Aeronautical Engineering, Politecnico di Torino (Italy), 2004
This research presents a comprehensive nonlinear
structural analysis method and simulation capability for equivalent
plate wing systems.
This work, through thorough correlation studies with commercial
Finite-Element codes such
as NASTRAN, maps the regions of applicability of equivalent-plate
modelling when nonlinear
composite wings are involved and leads to new understanding
regarding the numerical issues,
accuracy, and computational cost of nonlinear equivalent plate
methods considered earlier as
a potential important element in multidisciplinary design
optimization technology for airplane
conceptual design.

This research focuses on the development of a new nonlinear Finite-Element
modelling capability for general thin-walled aerospace structures
undergoing large deformation and its
integration with Doublet Lattice Method
(and transformation to the time domain)
to create a nonlinear aeroelastic simulation capability.
The goal of this work is to allow aeroelastic
studies of Joined-Wings and other non-conventional airplane configurations,
where compression in major
lifting surfaces makes it necessary to model nonlinear structural behaviour.
The methodology and resulting computer tools are applicable to other
nonlinear aeroelastic systems
such as high-altitude long-endurance (HALE) vehicles.

In the analysis of multilayered composite plates the interlaminar continuity of the displacements and
transverse stresses must be taken into account.
This research addresses the formulation of new layerwise and higher order
plate theories. Both displacement-based and mixed variational statements are adopted.
To take into account the so called zig-zaf form of the displacements, improved zig zag models based on Murakami's zig zag
function are presented.

This work focuses on the classical problem of
finding the elasticity solution of simply supported rectangular plates.
New alternative methods are presented. For the case of isotropic materials
an alegbraic formulation is developed. For the multilayered case the
imposition of interlaminar compatibility of the displacements and
equilibrium of the transverse stresses is naturally done with the adoption
of Mixed Form of Hooke's Law.

This research focuses on
planar and non-planar wing systems.
In particular, the cases of C-wings and annular wings (which could represent Joined-Wings) are analyzed.
A new theoretical method for predicting minimum induced-drag conditions is
utilized. The procedure is based on lifting
line theory and the small perturbation acceleration potential.
Optimality conditions are formulated using the Euler-Lagrange integral
equation with constraints on fixed total lifting force and wing span.
Particular attention is paid to analysis and numerical treatment of
the Hadamard finite-part integrals involved in the solution process.
The minimum induced-drag problem is then formulated and solved numerically
and analytically. It is possible to demonstrate that
closed wing systems present aerodynamic advantages (reduced induced drag)
with respect to the traditional planar configurations.

Curriculum and list of publications (PDF)
There are possibilities of joint research activities with Universities in Europe.
To inquire about research opportunities please send an email.
Are you interested in our Joint Doctoral Program? Please read here .