IRIS publication 115950069
A Nonlinear Analysis of Spatial Compliant Parallel Modules: Multi-Beam Modules
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TY - JOUR - Guangbo Hao, Xianwen Kong, Robert L. Reuben - 2011 - March - Mechanism and Machine Theory - A Nonlinear Analysis of Spatial Compliant Parallel Modules: Multi-Beam Modules - Published - () - nonlinear analysis; compliant mechanisms; spatial modules - 46 - 5 - 680 - 706 - This paper presents normalized, nonlinear and analytical models of spatial compliant parallel modules: multi-beam modules with a large range of motion. The models address the nonlinearity of load-equilibrium equations, applied in the deformed configuration, under small deflection hypothesis. First, spatial nonlinear load-displacement equations of the tip of a beam, conditions of geometry compatibility and load-equilibrium conditions for a spatial three-beam module are derived. The nonlinear and analytical load-displacement equations for the three-beam module are then solved using three methods: approximate analytical method, improved analytical method and numerical method. The nonlinear-analytical solutions, linear solutions and large-deflection FEA solutions are further analyzed and compared. FEA verifies that the accuracy of the proposed nonlinear-analytical model is acceptable. Moreover, a class of multi-beam modules with four or more beams is proposed, and their general nonlinear load displacement equations are obtained based on the approximate load-displacement equations of the three-beam module. The proposed multi-beam modules and their nonlinear models have potential applications in the compliant mechanism design. Especially, the multi-beam modules can be regarded as building blocks of novel compliant parallel mechanisms. - http://hdl.handle.net/10468/717 - 10.1016/j.mechmachtheory.2010.12.007 DA - 2011/03 ER -
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@article{V115950069, = {Guangbo Hao, Xianwen Kong and Robert L. Reuben }, = {2011}, = {March}, = {Mechanism and Machine Theory}, = {A Nonlinear Analysis of Spatial Compliant Parallel Modules: Multi-Beam Modules}, = {Published}, = {()}, = {nonlinear analysis; compliant mechanisms; spatial modules}, = {46}, = {5}, pages = {680--706}, = {{This paper presents normalized, nonlinear and analytical models of spatial compliant parallel modules: multi-beam modules with a large range of motion. The models address the nonlinearity of load-equilibrium equations, applied in the deformed configuration, under small deflection hypothesis. First, spatial nonlinear load-displacement equations of the tip of a beam, conditions of geometry compatibility and load-equilibrium conditions for a spatial three-beam module are derived. The nonlinear and analytical load-displacement equations for the three-beam module are then solved using three methods: approximate analytical method, improved analytical method and numerical method. The nonlinear-analytical solutions, linear solutions and large-deflection FEA solutions are further analyzed and compared. FEA verifies that the accuracy of the proposed nonlinear-analytical model is acceptable. Moreover, a class of multi-beam modules with four or more beams is proposed, and their general nonlinear load displacement equations are obtained based on the approximate load-displacement equations of the three-beam module. The proposed multi-beam modules and their nonlinear models have potential applications in the compliant mechanism design. Especially, the multi-beam modules can be regarded as building blocks of novel compliant parallel mechanisms.}}, = {http://hdl.handle.net/10468/717}, = {10.1016/j.mechmachtheory.2010.12.007}, source = {IRIS} }
Data as stored in IRIS
AUTHORS | Guangbo Hao, Xianwen Kong, Robert L. Reuben | ||
YEAR | 2011 | ||
MONTH | March | ||
JOURNAL_CODE | Mechanism and Machine Theory | ||
TITLE | A Nonlinear Analysis of Spatial Compliant Parallel Modules: Multi-Beam Modules | ||
STATUS | Published | ||
TIMES_CITED | () | ||
SEARCH_KEYWORD | nonlinear analysis; compliant mechanisms; spatial modules | ||
VOLUME | 46 | ||
ISSUE | 5 | ||
START_PAGE | 680 | ||
END_PAGE | 706 | ||
ABSTRACT | This paper presents normalized, nonlinear and analytical models of spatial compliant parallel modules: multi-beam modules with a large range of motion. The models address the nonlinearity of load-equilibrium equations, applied in the deformed configuration, under small deflection hypothesis. First, spatial nonlinear load-displacement equations of the tip of a beam, conditions of geometry compatibility and load-equilibrium conditions for a spatial three-beam module are derived. The nonlinear and analytical load-displacement equations for the three-beam module are then solved using three methods: approximate analytical method, improved analytical method and numerical method. The nonlinear-analytical solutions, linear solutions and large-deflection FEA solutions are further analyzed and compared. FEA verifies that the accuracy of the proposed nonlinear-analytical model is acceptable. Moreover, a class of multi-beam modules with four or more beams is proposed, and their general nonlinear load displacement equations are obtained based on the approximate load-displacement equations of the three-beam module. The proposed multi-beam modules and their nonlinear models have potential applications in the compliant mechanism design. Especially, the multi-beam modules can be regarded as building blocks of novel compliant parallel mechanisms. | ||
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URL | http://hdl.handle.net/10468/717 | ||
DOI_LINK | 10.1016/j.mechmachtheory.2010.12.007 | ||
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