<?xml version="1.0" encoding="UTF-8"?>
<!DOCTYPE ArticleSet PUBLIC "-//NLM//DTD PubMed 2.0//EN" "http://www.ncbi.nlm.nih.gov:80/entrez/query/static/PubMed.dtd">
<ArticleSet>
<Article>
<Journal>
<PublisherName>Science and Education Publishing</PublisherName>
<JournalTitle>American Journal of Mechanical Engineering</JournalTitle>
<Volume>1</Volume>
<Issue>7</Issue>
<PubDate PubStatus="epublish">
<Year>2013</Year>
<Month>11</Month>
<Day>21</Day>
</PubDate>
</Journal>
<ArticleTitle>Kinematic Analysis of Planar Snake-like Robot Mechanism Using of Matrices Formulation</ArticleTitle>
<FirstPage>447</FirstPage>
<LastPage>450</LastPage>
<Language>EN</Language>
<AuthorList>
<Author>
<FirstName>Erik</FirstName>
<LastName>Prada</LastName>
<Affiliation>Technical University of Košice, Department of Applied Mechanics and Mechatronics, Košice, Slovakia</Affiliation>
</Author>
<Author>
<FirstName>Alexander</FirstName>
<LastName>Gmiterko</LastName>
</Author>
<Author>
<FirstName>Tomáš</FirstName>
<LastName>Lipták</LastName>
</Author>
<Author>
<FirstName>Ľubica</FirstName>
<LastName>Miková</LastName>
</Author>
<Author>
<FirstName>František</FirstName>
<LastName>Menda</LastName>
</Author>

</AuthorList>
<ArticleIdList>
<ArticleId IdType="pii">AJME20131759</ArticleId>
<ArticleId IdType="doi">10.12691/ajme-1-7-59</ArticleId>
</ArticleIdList>
<History>
<PubDate PubStatus="received">
<Year>2013</Year>
<Month>10</Month>
<Day>28</Day>
</PubDate>
<PubDate PubStatus="revised">
<Year>2013</Year>
<Month>11</Month>
<Day>07</Day>
</PubDate>
<PubDate PubStatus="accepted">
<Year>2013</Year>
<Month>11</Month>
<Day>21</Day>
</PubDate>
</History>
<Abstract>The article deals with the kinematics of a three section snake-like robot. In the introductory part of the article, the main advantages and application possibilities of a snake-like movement in practice are mentioned. In the next chapter, the mathematical model of a direct kinematics of a three link snake-like robot was created. It also includes the fourth, variable “virtual” link. Mathematical model was numerically confirmed in the conclusion. Homogeneous transformational matrices were used for the creation of mathematical model. Subsequently, positional vectors of centers of mass all links were expressed. For the derivation of velocity vectors centers of mass, the numerical methods with the application of differential operators were used. In the conclusion of the work, the graphical presentation of the centers of mass positions is illustrated. They were realized in the Matlab 2012 programming environment.</Abstract>
</Article>
</ArticleSet>
