2018
DOI: 10.29202/nvngu/2018-3/12
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Investigation of stress-strain state of packet node connection in spatial vibration shakers

Abstract: Purpose. Using the study of stress-stain state of the CNs (connection nodes) used in multi-axis translational shakers formed as a package of TEEs (tape elastic elements), to formalize dependencies of their mechanical and structural parameters on the range of operating frequencies and the level of transmitted mechanical loads in the shaker node. Additionally, to take into account the impact of the force reproduced by the node on the elastic deformations of the unit considering that a particular tape unit underg… Show more

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Cited by 5 publications
(5 citation statements)
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“…Let's take the Dirac function in a form of a Fourier series on a given segment of cable numbers. From expression (4), we have the following (8) From where (9) From the condition that a load on the broken cable in the cross-section of breakage is equal to zero from expression (3) we have (10) Accordingly, expression (9) takes the form (11) Expressions of forces (3) and displacements (4) considering the general numeration of cables in the cross-section of a rope take the following forms (12) (13) Using ( 1), ( 2), ( 5), ( 6), ( 12), ( 13), we write down the values of forces and displacements as single functions on the finite axis of cable numbers (14) where (15) where Expressions ( 14), (15) are obtained for the first part of the rope for (0 ≤ x ≤ l0). In cross-section x = l0 the considered part of the rope interacts with its second part.…”
Section: Presentation Of Main Researchmentioning
confidence: 99%
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“…Let's take the Dirac function in a form of a Fourier series on a given segment of cable numbers. From expression (4), we have the following (8) From where (9) From the condition that a load on the broken cable in the cross-section of breakage is equal to zero from expression (3) we have (10) Accordingly, expression (9) takes the form (11) Expressions of forces (3) and displacements (4) considering the general numeration of cables in the cross-section of a rope take the following forms (12) (13) Using ( 1), ( 2), ( 5), ( 6), ( 12), ( 13), we write down the values of forces and displacements as single functions on the finite axis of cable numbers (14) where (15) where Expressions ( 14), (15) are obtained for the first part of the rope for (0 ≤ x ≤ l0). In cross-section x = l0 the considered part of the rope interacts with its second part.…”
Section: Presentation Of Main Researchmentioning
confidence: 99%
“…where At the same time, in cross-section x=l0 the conditions of joint deformation of rope parts must be fulfilled p 0,i = p i , (18) u 0,i = u i (19) From expressions ( 14), (15) and conditions ( 18), (19), we have equalities (20) (21) Subtract ( 21) from (20). We get a system of N -1 equations (22) The solution of obtained system of equations ( 22) allows determining the unknown constants and internal loading forces of cables, and their displacements.…”
Section: Presentation Of Main Researchmentioning
confidence: 99%
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“…Continuous improvements in the fields of mining technologies [1][2][3][4], transportation and hoisting [5][6][7][8], technological processes [9][10][11][12], and dynamics of technical systems [13][14][15][16] facilitate wider and more thorough development of analytical and computational simulation methods of processes and phenomena occurring within the systems.…”
Section: Introductionmentioning
confidence: 99%
“…A wide variety of constructions of machines in different fields of mechanical engineering [1][2][3][4], transportation [5][6][7][8] and mining [9][10][11][12] is under constant enhancement to provide their more safe, reliable and productive operation.…”
Section: Introductionmentioning
confidence: 99%