The rezulting Equations of membrane theory of shells in the form of dupen's surfaces Ivanov V.N. The paper is considered the differential equations of equilibrium of membrane theory of shells in the form of Dupin's surfaces. It is shown that the geometrical characteristics of the Dupin's surfaces allows to reduce the system of tree equation of equilibrium to one resulting equation of second order. It may be done using stress function or excluding two of the unknowns. Four types of resulting equations are received
An elastic membrane model of smectic A liquid crystal deformation is derived ab initio via a variati...
In this paper, the differential equations of Mindlin plates are derived from basic principles by sim...
summary:The equilibrium equations of membrane stress is solved by identifying the conjugate stress s...
It is established that a well-known system of classical shell theory descriptive of membranes in equ...
This chapter deals with a mathematical problem related to the equilibrium analysis of a membrane wit...
This thesis presents a brief discussion of the application of the membrane theory to shell structure...
Within the frame of parametric design, in the present work we focus on a very special objective, nam...
AbstractThis paper proposes an effective method for directly determining the final equilibrium shape...
Die allgemeine Lösung der sechs Gleichgewichtsbedingungen in der Biegetheorie der Schalen enthält se...
This paper proposes an effective method for directly determining the final equilibrium shapes of clo...
This paper investigates the correlations among 3D graphic statics, Maxwell–Rankine stress function, ...
Abstract. Based on a few differential operators and their integral theorems on curved surfaces, the ...
Summary. In this paper we present an effective numerical algorithm for determining the equilibrium s...
Using Cartan's geometric formulation of partial diffential equations in the language of exterior dif...
We construct equations of equilibrium and constitutive relations of linear theory of plates and shel...
An elastic membrane model of smectic A liquid crystal deformation is derived ab initio via a variati...
In this paper, the differential equations of Mindlin plates are derived from basic principles by sim...
summary:The equilibrium equations of membrane stress is solved by identifying the conjugate stress s...
It is established that a well-known system of classical shell theory descriptive of membranes in equ...
This chapter deals with a mathematical problem related to the equilibrium analysis of a membrane wit...
This thesis presents a brief discussion of the application of the membrane theory to shell structure...
Within the frame of parametric design, in the present work we focus on a very special objective, nam...
AbstractThis paper proposes an effective method for directly determining the final equilibrium shape...
Die allgemeine Lösung der sechs Gleichgewichtsbedingungen in der Biegetheorie der Schalen enthält se...
This paper proposes an effective method for directly determining the final equilibrium shapes of clo...
This paper investigates the correlations among 3D graphic statics, Maxwell–Rankine stress function, ...
Abstract. Based on a few differential operators and their integral theorems on curved surfaces, the ...
Summary. In this paper we present an effective numerical algorithm for determining the equilibrium s...
Using Cartan's geometric formulation of partial diffential equations in the language of exterior dif...
We construct equations of equilibrium and constitutive relations of linear theory of plates and shel...
An elastic membrane model of smectic A liquid crystal deformation is derived ab initio via a variati...
In this paper, the differential equations of Mindlin plates are derived from basic principles by sim...
summary:The equilibrium equations of membrane stress is solved by identifying the conjugate stress s...