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    Rolling Resistance Model for Deformable Bodies With No Slip

    Source: Journal of Computational and Nonlinear Dynamics:;2026:;volume( 021 ):;issue:007::page 358
    Author:
    Rome, Tyler
    ,
    Ferri, Aldo
    ,
    Adams, Christopher
    ,
    Singhose, William
    DOI: 10.1115/1.4071568
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Abstract. Rolling contact is a complex phenomenon that is dependent on a host of physical properties, as well as relative motion. Simplified treatments of rolling often rely on point or line contact and use nonslip kinematic constraints to treat rolling. However, during rolling motion, the deformation of the contacting bodies leads to energy dissipation and contact forces that oppose the rolling motion. Given the importance of rolling contact in mobile and multibody systems, the problem has received considerable attention over the years and has motivated a number of different modeling approaches. This paper examines rolling from a macroscopic perspective that accounts for the deformed area and presents an approach for defining the resultant tangential and normal reaction forces under the assumption of no-slip. Deformations in the normal direction are modeled using bilinear springs and dampers, while the forces in the tangential direction are calculated using reaction forces computed from a constrained Lagrangian approach. One particular motivation for the development of the model in this paper is for the prediction of how multiple payloads being lifted by a single crane can roll relative to each other. The modeling approach is applied to the planar case of a disk rolling under conditions of acceleration, deceleration, and constant speed. Results are also presented for the application of the model to a planar disk-on-disk rolling system.
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      Rolling Resistance Model for Deformable Bodies With No Slip

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    contributor authorRome, Tyler
    contributor authorFerri, Aldo
    contributor authorAdams, Christopher
    contributor authorSinghose, William
    date accessioned2026-08-23T07:49:45Z
    date available2026-08-23T07:49:45Z
    date copyright2026/07/01
    date issued2026
    identifier issn1555-1415
    identifier othercnd-25-1340.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4315667
    description abstractAbstract. Rolling contact is a complex phenomenon that is dependent on a host of physical properties, as well as relative motion. Simplified treatments of rolling often rely on point or line contact and use nonslip kinematic constraints to treat rolling. However, during rolling motion, the deformation of the contacting bodies leads to energy dissipation and contact forces that oppose the rolling motion. Given the importance of rolling contact in mobile and multibody systems, the problem has received considerable attention over the years and has motivated a number of different modeling approaches. This paper examines rolling from a macroscopic perspective that accounts for the deformed area and presents an approach for defining the resultant tangential and normal reaction forces under the assumption of no-slip. Deformations in the normal direction are modeled using bilinear springs and dampers, while the forces in the tangential direction are calculated using reaction forces computed from a constrained Lagrangian approach. One particular motivation for the development of the model in this paper is for the prediction of how multiple payloads being lifted by a single crane can roll relative to each other. The modeling approach is applied to the planar case of a disk rolling under conditions of acceleration, deceleration, and constant speed. Results are also presented for the application of the model to a planar disk-on-disk rolling system.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleRolling Resistance Model for Deformable Bodies With No Slip
    typeJournal Paper
    journal volume21
    journal issue7
    journal titleJournal of Computational and Nonlinear Dynamics
    identifier doi10.1115/1.4071568
    journal fristpage358
    journal lastpage361
    page4
    treeJournal of Computational and Nonlinear Dynamics:;2026:;volume( 021 ):;issue:007
    contenttypeFulltext
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