Abstract
Peculiarities of high-rank rheological bodies (RB) formation through unification of two RBs with lesser number of elements were analyzed. The necessary and sufficient conditions for the nonsingularity of complex RB are formulated, which lie in the equality of difference between the quantity of parallel and consecutive connections in the formed RB to one, and the RB relaxation times that are composed in case of parallel connections and aftereffect times in case of consecutive connection were different. The function of relaxation creeping were built, with the help of which the cores are built, as well as resolutions of integral equations of the 2 nd kind, which describe nonelastic processes in media with aftereffects.
Highlights
Ïðîàíàëèçèðîâàíû îñîáåííîñòè îáðàçîâàíèÿ ðåîëîãè÷åñêèõ òåë (ÐÒ) âûñîêîãî ðàíãà ïóòåì îáúåäèíåíèÿ äâóõ ÐÒ ñ ìåíüøèì ÷èñëîì.
Òîìó â áàëàíñ3 îáoäíàíîãî ÐÒ ïåðøà ñêëàäîâà áàëàíñó äîð3âíþo äâîì, à äðóãà ç óðàõóâàííÿì ïàðàëåëüíîãî òèïó ïðèoäíàííÿ ÐÒ-äîäàíê3â
Ç ÐÒ-äîäàíê3â ìào îäèí ëèøí3é ÂÅ 3 ïîð3âíó ð3çíèõ òèï3â âêëþ÷åíü, òîìó â áàëàíñ3 îáoäíàíîãî ÐÒ ïåðøà ñêëàäîâà äîð3âíþo äâîì, à äðóãà
Summary
Ïðîàíàëèçèðîâàíû îñîáåííîñòè îáðàçîâàíèÿ ðåîëîãè÷åñêèõ òåë (ÐÒ) âûñîêîãî ðàíãà ïóòåì îáúåäèíåíèÿ äâóõ ÐÒ ñ ìåíüøèì ÷èñëîì. Òîìó â áàëàíñ3 îáoäíàíîãî ÐÒ ïåðøà ñêëàäîâà áàëàíñó äîð3âíþo äâîì, à äðóãà ç óðàõóâàííÿì ïàðàëåëüíîãî òèïó ïðèoäíàííÿ ÐÒ-äîäàíê3â Ç ÐÒ-äîäàíê3â ìào îäèí ëèøí3é ÂÅ 3 ïîð3âíó ð3çíèõ òèï3â âêëþ÷åíü, òîìó â áàëàíñ3 îáoäíàíîãî ÐÒ ïåðøà ñêëàäîâà äîð3âíþo äâîì, à äðóãà Òîìó â áàëàíñ3 îáoäíàíîãî ÐÒ ïåðøà ñêëàäîâà äîð3âíþo îäèíèö3, äðóãà ç óðàõóâàííÿì ïàðàëåëüíîãî òèïó îáoäíàííÿ ÐÒ-ñêëàäîâèõ íóëþ.
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