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Reduced governing equations for multidimensional systems which exhibit simple bifurcation are obtained with the stochastic normal forms method and are applied to the stochastic Lorenz equations.
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But those seven months have allowed us to discover new forms, methods and actors, and a lot more youth, above all.
It discusses the role of design research in relation to the production of new educational forms, methods and tools for a new generation of designers (and designer educators) enabling them to more effectively confront the transition towards a sustainable society.
Creativity has been defined as the ability to transcend traditional ideas, rules, patterns, relationships, or the like, and to create meaningful new ideas, forms, methods, and interpretations.
Also the new large flange forming method and the new flexible reconfigurable discrete die for forming curved shell petals are introduced.
This project aims to study the application of the super-plasticity forming method in the production of a microwave Fresnel-zone plate antenna and to determine the relationship between this forming method and the communication electrical properties of the product.
By using the normal form method and the center manifold theory, we derive the explicit formulas for determining the direction and stability of Hopf bifurcation.
Moreover, formulas for determining the properties of the bifurcating periodic oscillations are derived by applying the normal form method and center manifold theorem.
The laminates, made according to the diaphragm forming method and optimum consolidated process, could be divided as unidirectional, cross-ply and quasi-isotropic 16-ply laminates.
The laminates, made according to the diaphragm forming method and optimum consolidated process, could be divided as unidirectional, quasi-isotropic and cross-ply specimens.
We apply the normal form method and center manifold theorem to obtain the direction and stability of the Hopf bifurcation.
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