Zobrazeno 1 - 7
of 7
pro vyhledávání: '"Genevieve M. Lipp"'
Publikováno v:
CompEd
Students in introductory programming courses struggle with how to turn a problem statement into code. We introduce a teaching technique, "The Seven Steps," that provides structure and guidance on how to approach a problem. The first four steps focus
Publikováno v:
ITiCSE
Students in introductory programming courses struggle with how to turn a problem statement into code. We introduce a technique, ``The Seven Steps,'' that provides structure and guidance on how to approach a problem. The first four steps focus on devi
Autor:
Brian P. Mann, Genevieve M. Lipp
Publikováno v:
Sports Engineering. 18:67-78
Bicycle stability has been of interest to dynamicists and athletes since before J. W. Whipple described the canonical model for bicycle motion in 1899. Since then, the subject has fascinated many who sought to find a simple way to describe the essenc
Autor:
Genevieve M. Lipp, Brian P. Mann
Publikováno v:
Physica D: Nonlinear Phenomena. 266:34-41
This paper investigates the dynamic behavior of an eccentric disk rolling on a curve of arbitrary shape and then on a curve defined as a cubic function. Comparisons are made to a disk without eccentricity and the related point mass approximation. The
Publikováno v:
Volume 4A: Dynamics, Vibration and Control.
Competitive cyclists seek to maximize their efficiency by minimizing the influence of resistive forces. At the high speeds maintained during competition, aerodynamic drag is the primary resistive force. This paper investigates the influence of a cycl
Publikováno v:
Volume 4A: Dynamics, Vibration and Control.
Bicycle stability has been of interest to dynamicists and athletes since before J. W. Whipple described the canonical model for bicycle motion in 1899. Since then, the subject has fascinated many who sought to find a simple way to describe the essenc
Autor:
Genevieve M. Lipp, Brian P. Mann
Publikováno v:
Volume 4: Dynamics, Control and Uncertainty, Parts A and B.
This paper investigates the dynamic behavior of an eccentric disk rolling on a curve of arbitrary shape and then on a curve defined as a cubic function. Comparisons are made to a disk with no eccentricity and the related point mass approximation. The