Pages that link to "Item:Q919847"
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The following pages link to Application of graph theory to the mathematical modelling of a class of rigid body systems (Q919847):
Displaying 15 items.
- An inductive construction of minimally rigid body-hinge simple graphs (Q300212) (← links)
- Analysis of multibody systems with flexible plates using variational graph-theoretic methods (Q617341) (← links)
- Graph theoretic foundations of multibody dynamics. I: Structural properties (Q655954) (← links)
- Characterizing redundant rigidity and redundant global rigidity of body-hinge graphs (Q894472) (← links)
- Computerized generation of motion equations using variational graph-theoretic methods (Q990501) (← links)
- Application of graph theory to the determination of kinetic energy of rigid body systems (Q1102139) (← links)
- Application of graph theory to the determination of potential energy of systems consisting of rigid bodies and springs (Q1112633) (← links)
- Graph theoretical approach. I: Determination of kinetic energy for a class of particle systems (Q1188041) (← links)
- Graph theoretical approach. II: Determination of generalized forces for a class of systems consisting of particles and springs (Q1188042) (← links)
- Graph theoretical approach. III: Equations of motion of a class of constrained particle systems (Q1188043) (← links)
- A network model for rigid-body motion (Q1200591) (← links)
- Computer aided analysis and optimal design of mechanical systems using vector-network techniques (Q1888514) (← links)
- The use of graph theory to formulate the linear dynamic characteristics of rigid body systems (Q4353806) (← links)
- (Q4395126) (← links)
- Hypergraphs in Modelling and Analysis of Complex Mechanical Systems (Q4658558) (← links)
