A three-dimensional model of a two-part underwater towed system is studied. In the model, the governing equations of cables are established based on the Ablow and Schechter method. The boundary conditions for the two-part underwater towed system are derived. The six-degrees-of-freedom equations of motion for submarine simulations are adopted to predict the hydrodynamic performance of a towed vehicle. The established governing equations for the system are then solved using a central finite difference method. In this paper several algorithms are used to solve this special form of finite difference equations. The results in this paper indicate that the two-part underwater towed system improves the dynamic behavior of the towed vehicle and is an easy way to decouple the towing ship motion from the towed vehicle. Because the model uses an implicit time integration, it is stable for large time steps and is an effective algorithm for simulation of a large-scale underwater rowed system. (C) 1999 Elsevier Science Ltd. All rights reserved.
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Durham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Univ N Carolina, Dept Biostat, Chapel Hill, NC 27599 USADurham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Smith, Valerie A.
Preisser, John S.
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Univ N Carolina, Dept Biostat, Chapel Hill, NC 27599 USADurham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Preisser, John S.
Neelon, Brian
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Durham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Duke Univ, Sch Med, Dept Biostat & Bioinformat, Durham, NC USADurham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Neelon, Brian
Maciejewski, Matthew L.
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Durham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA
Duke Univ, Med Ctr, Dept Med, Div Gen Internal Med, Durham, NC 27710 USADurham VAMC, Ctr Hlth Serv Res Primary Care, Durham, NC USA