John Cagnol


Paris, France

Publications

Books

Sixteenth International Conference on Adaptive Structures and Technologies

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Michel Bernadou, John Cagnol and Roger Ohayon (editors).
DEStech Publications (2006).
ISBN10: 1-932078-57-6.
ISBN13: 978-1-932078-57-2

This book contains selected papers in applications of smart materials to civil and transportation infrastructure. Areas of interest include piezoelectricity, health monitoring and vibration control to name just a few.

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Control and Boundary Analysis

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John Cagnol and Jean-Paul Zolésio (editors).
Lecture Notes in Pure and Applied Mathematics. 240
Marcel Dekker / Taylor & Francis Ltd. (2005)
ISBN10: 1-57444-594-4.
ISBN13: 978-1-57444-594-7

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Information Processing: Recent Mathematical Advances in Optimization and Control

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John Cagnol and Jean-Paul Zolésio (editors).
Collection Sciences Mathématiques et Informatique.
Presses de l'Ecole des Mines de Paris. (2005)
ISBN10: 2-911762-56-8.
ISBN13: 978-2-911762-56-7

The selected articles presented in this book discuss a wide variety of applications in the field of optimization and control of partial differential equations.

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System Modeling and Optimization

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John Cagnol and Jean-Paul Zolésio (editors).
IFIP International Federation for Information Processing. 166
Kluwer Academic Publisher / Springer. (2004)
ISBN10: 1-4020-7760-2.
ISBN13: 978-1-4020-7760-9

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Shape Optimization and Optimal Design

But it now on Amazon John Cagnol, Michael Polis and Jean-Paul Zolésio (editors).
Lecture Notes in Pure and Applied Mathematics. 216
Marcel Dekker / CRC Press. (2001)
ISBN10: 0-8247-0556-4.
ISBN13: 978-0-8247-0556-5

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Articles in Journals

Boundary regularity for Maxwell's equations with applications to shape optimization

John Cagnol, Matthias Eller
Journal of Differential Equations, 250 (2011), no. 2, pp. 1114-1136
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Shape optimization for the Maxwell equations under weaker regularity of the data

John Cagnol, Matthias Eller
C. R. Acad. Sci. Paris Ser. I Math. 348 (2010), no 21-22, pp. 1225-1230
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Hadamard Wellposedness for a Class of Non-Linear Shallow Shell Problems

John Cagnol, Irena Lasiecka, Catherine Lebiedzik and Richard Marchand.
Nonlinear Analysis: Theory, Methods and Applications 67 (2007), no. 8 pp. 2452-2484
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Uniqueness and continuous dependence on the initial data for a class of non-linear shallow shell problem

John Cagnol, Irena Lasiecka, Catherine Lebiedzik and Richard Marchand.
C. R. Acad. Sci. Paris Ser. I Math. 342 (2006), no. 9, pp. 711-716.
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On the free boundary conditions for a dynamic shell model based on intrinsic differential geometry

John Cagnol and Catherine Lebiedzik
Applicable Analysis 83 (2004), no. 6, pp. 607--633.
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Uniform stability in structural acoustic models with flexible curved walls

John Cagnol, Irena Lasiecka, Catherine Lebiedzik and Jean-Paul Zolésio.
J. Differential Equations 186 (2002), no. 1, pp. 88--121.
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Vibration of a pre-constrained elastic thin shell II. Intrinsic exact model

John Cagnol and Jean-Paul Zolésio.
C. R. Acad. Sci. Paris Ser. I Math. 334 (2002), no. 3, pp.251--256.
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Vibration of a pre-constrained elastic thin shell I. Modeling and regularity of the solutions

John Cagnol and Jean-Paul Zolésio.
C. R. Acad. Sci. Paris Ser. I Math. 334 (2002), no. 2, pp. 161--166.
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Shape analysis in membrane vibration.

John Cagnol and Jean-Paul Zolésio.
Mathematical Methods in the Applied Sciences 23 (2000), no. 11, pp. 985-1010.
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Shape derivative in the wave equation with Dirichlet boundary conditions

John Cagnol and Jean-Paul Zolésio.
J. Differential Equations 158 (1999), no. 2, 175--210.
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Static equilibrium of hyperelastic thin shell: symbolic and numerical computation

John Cagnol and Jean-Paul Marmorat.
Math. Comput. Simulation 46 (1998), no. 2, pp. 103-115.
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Hidden shape derivative in the wave equation with Dirichlet boundary condition

John Cagnol and Jean-Paul Zolésio.
C. R. Acad. Sci. Paris Ser. I Math. 326 (1998), no. 9, pp. 1079-1084.
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Articles in Conference Proceedings

A Numerical Library for Shells Described by the Intrinsic Geometric Modeling via the Oriented Distance Function

John Cagnol and Vittorio Sansalone
Topics on Mathematics for Smart Systems
Proceedings of the European Conference, pp. 76-92.
B. Miara, G. Starvroulakis, V. Valente (editors).
World Scientific, 2007.
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A Uniqueness Theorem For a Classical Nonlinear Shallow Shell Model

John Cagnol, Catherine Lebiedzik and Richard Marchand
Systems, Control, Modeling and Optimization
International Federation for Information Processing 202, pp. 67-78.
F. Ceragioli, A. Dontchev, H. Furuta, K. Marti, L. Pandolfi (editors).
Springer, Boston, 2006.
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Optimal Control of a Structural Acoustic Model with Flexible Curved Walls

John Cagnol and Catherine Lebiedzik
Control and Boundary Analysis
Lecture Notes in Pure and Appl. Math. 240, pp. 37-52.
John Cagnol and Jean-Paul Zolésio (editors).
Marcel Dekker, New York, 2005.
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Free boundary conditions for intrinsic shell model

John Cagnol and Catherine Lebiedzik
Analysis and optimization of differential systems. pp. 77--88
V. Barbu, I. Lasiecka, D. Tiba and C. Varsan (Editors).
Kluwer Academic Publishers, 2003
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Shape sensitivity analysis in hyperbolic problems with nonsmooth domains

John Cagnol and Jean-Paul Zolésio.
Control of nonlinear distributed parameter systems
Lecture Notes in Pure and Appl. Math. 218, pp. 1-14.
Goong Chen, Irena Lasiecka, Jianxin Zhou (Editors).
Dekker, New York, 2001.
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Shape sensitivity analysis in the Maxwell's equations

John Cagnol, Jean-Paul Marmorat and Jean-Paul Zolésio.
Shape optimization and optimal design
Lecture Notes in Pure and Applied Mathematics. 216, pp. 27-36
John Cagnol, Michael Polis and Jean-Paul Zolésio (editors).
Dekker, New York, 2001.
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Intrinsic geometric model for structural acoustic stability

John Cagnol, Irena Lasiecka, Catherine Lebiedzik and Jean-Paul Zolésio.
Third International Conference on Nonlinear Problems in Aviation and Aerospace, Vol. 1, pp. 97-108
Seenith Sivasundaram (Editor)
European Conference Publications 2001.
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Intrinsic geometric model for the vibration of a constrained shell

John Cagnol and Jean-Paul Zolésio.
Contemporary Mathematics, 268, pp. 23-39.
Differential Geometric Methods in the Control of Partial Differential Equations
Robert Gulliver, Walter Littman, Roberto Triggiani (Editors). AMS 2000.
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Second-order shape derivative for hyperbolic PDEs

John Cagnol and Jean-Paul Zolésio.
Partial differential equations (Praha, 1998), pp. 64-73,
Chapman & Hall/CRC Res. Notes Math., 406,
Chapman & Hall/CRC, Boca Raton, FL, 2000.
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Hidden shape derivative in the wave equation

John Cagnol and Jean-Paul Zolésio.
Systems modelling and optimization (Detroit, MI, 1997),
pp. 42--52, Chapman & Hall/CRC Res. Notes Math., 396,
Chapman & Hall/CRC, Boca Raton, FL, 1999.
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Shape control in hyperbolic problems

John Cagnol and Jean-Paul Zolésio.
Optimal control of partial differential equations (Chemnitz, 1998),
pp. 77-88, Internat. Ser. Numer. Math., 133, Birkhäuser, Basel, 1999.
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Elastic vibration of a thin shell around a large static displacement equilibrium

John Cagnol, Jean-Paul Marmorat and Jean-Paul Zolésio.
Proceedings of the Fifth International Symposium on "Methods and models in automation and robotics"
pp. 161--166, S. Domek, Kaszynski and Tarasiejski (editors), STU Press, 1998.
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Shape analysis in the wave equation with Dirichlet and Neumann boundary condition and applications

John Cagnol and Jean-Paul Zolésio.
Proceedings of the fourth international conference on mathematical and numerical aspects of wave propagation,
John A. DeSanto (editor), SIAM, Golden, CO, USA. pp. 645-647. 1998.
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Preprints and Technical Reports

A Numerical Library for Controlling Shells within the Framework of the Intrinsic Geometry

John Cagnol, Catherine Lebiedzik and Vittorio Sansalone
Preprint ESILV, DER-CS, No RR-34 (2006).
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Hadamard Wellposedness for a Class of Non-Linear Shallow Shell Problems

John Cagnol, Irena Lasiecka, Catherine Lebiedzik and Richard Marchand
Preprint ESILV, DER-CS, No RR-28 (2005).
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On the Free Boundary Conditions for a Shell Model based on Intrinsic Differential Geometry

John Cagnol and Catherine Lebiedzik.
Preprint ESILV, DER-CS, No RR-13 (2002).
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Vibration of a Pre-constrained Elastic Thin Shell: Modeling and Regularity of the Solutions

John Cagnol and Jean-Paul Zolésio.
Regularity and Intrinsic Exact Model
Faculté Léonard de Vinci, Preprint ESILV, DER-CS, No RR-4 (2001).
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Uniform stability in structural acoustic models with flexible curved walls.

John Cagnol, Irena Lasiecka, Catherine Lebiedzik, Jean-Paul Zolésio.
Faculté Léonard de Vinci, Preprint FST, DER-CS, No RR-1 (2000).
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Shape analysis in the wave equation for non smooth domains

John Cagnol and Jean-Paul Zolésio.
INLN-CNRS, Preprint 9907 (1999).
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Computation of the elastic pre-constrained shell tensor Ashell with Maple

John Cagnol and Jean-Paul Zolésio.
CMA, Ecole des Mines de Paris, Preprint 9801 (1998).
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Manual of S3CS

John Cagnol and Jean-Paul Marmorat.
CMA, Ecole des Mines de Paris (1997).
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