Problems of locus solved by mechanisms theory / Iulian Popescu, Xenia Calbureanu, Alina Duta.
Popescu, Iulian, author.; Calbureanu, Xenia, author.; Duta, Alina, author.
2021
QA564 .P67 2021
Available Online

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Title Problems of locus solved by mechanisms theory / Iulian Popescu, Xenia Calbureanu, Alina Duta.
Author Popescu, Iulian, author.
ISBN 9783030630799 (electronic bk.)
303063079X (electronic bk.)
3030630781
9783030630782
DOI https://doi.org/10.1007/978-3-030-63079-9
Published Cham, Switzerland : Springer, [2021]
Language English
Description 1 online resource
Other Standard Identifiers 10.1007/978-3-030-63079-9 doi
Call Number QA564 .P67 2021
Dewey Decimal Classification 516
Summary This book reports on an original approach to problems of loci. It shows how the theory of mechanisms can be used to address the locus problem. It describes the study of different loci, with an emphasis on those of triangle and quadrilateral, but not limited to them. Thanks to a number of original drawings, the book helps to visualize different type of loci, which can be treated as curves, and shows how to create new ones, including some aesthetic ones, by changing some parameters of the equivalent mechanisms. Further, the book includes a theoretical discussion on the synthesis of mechanisms, giving some important insights into the correlation between the generation of trajectories by mechanisms and the synthesis of those mechanisms when the trajectory is given, and presenting approximate solutions to this problem. Based on the authors' many years of research and on their extensive knowledge concerning the theory of mechanisms, and bridging between geometry and mechanics, this book offers a unique guide to mechanical engineers and engineering designers, mathematicians, as well as industrial and graphic designers, and students in the above-mentioned fields alike.
Bibliography, etc. Note Includes bibliographical references.
Access Note Access limited to authorized users.
Digital File Characteristics text file
PDF
Source of Description Online resource; title from digital title page (viewed on February 11, 2021).
Added Author Calbureanu, Xenia, author.
Duta, Alina, author.
Series Springer tracts in mechanical engineering.
Available in Other Form Problems of locus solved by mechanisms theory.
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Introduction
Loci Generated By The Point Of A Line Which Moves One End On A Circle And The Other On A Line
Loci Generated By The Point Of Intersection Of Two Lines
Loci Generated By The Points On A Line Which Move On Two Concurrent Lines
Loci Generated By The Points On A Bar Which Slides With The Heads On On Two Fixed Lines
Loci Generated By Two Segment Lines Bound Between Them
Problem Of A Locus With Four Intercut Lines
"KAPPA" and "KIEROID" Curves Resulted as Loci
The "Butterfly" Locus Type
Nephroida and Rhodonea as Loci
Successions Of Aesthetic Rhodonea
Loci In The Triangle
Loci Of Points Belonging To A Quadrilateral
The Locus For The Cross-Point Of The Diagonals In A Pentagon
Correlation Between Track Generation And Synthesis Of Mechanisms.

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