Abstract
Reducing the cost of launching a unit of payload into orbit is one of the priority tasks of the rocket and space industry. At the same time, despite the stringent requirements for the quality of work on the design and creation of load-bearing structures of new equipment, which are carried out using modern, sufficiently advanced computer modeling tools and manufacturing technologies, at the final stage of development, their reliability is verified by conducting rather expensive destructive field tests of the created fragments and (or) the entire structure. This significantly increases the cost of such products and reduces their competitiveness in the market of rocket and space technology services. This problem is due to the presence of a certain discrepancy in the results of calculation, non-destructive testing and destructive testing. The presented work is aimed at building a more reliable approach to predicting the bearing capacity of heterogeneous shell structures of modern engineering, in particular, elements of rocket and space technology, tanks, dry compartments of launch vehicles, etc., in order to refuse to conduct or reduce the volume of expensive destructive tests. The influence of deviations of different nature of the input parameters of the problem (geometric dimensions, values of physical and mechanical characteristics, parameters of external loads, fixing conditions, etc. Examples of problems demonstrating the undesirable effect of such deviations of input data on the calculation result are given. A methodology based on the data of non-destructive (in elastic domain) experimental study of the structure behavior and the results of system interactive computer simulation of the calculation process with the involvement of elements of the sensitivity theory to assess the dependence of the calculation results on the input parameters is developed. The results of the research can be used to make adjustments to the design and calculation data and to substantiate the reliability of the results of numerical analysis without destructive testing of complex engineering structures.
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References
Berezin IS, Zhidkov NP (1966) Methods of calculations. Nauka, Moscow
Boyarinov LI, Kafarov BV (1969) Optimization methods in chemical technology. Chemistry, Moscow
Dashchenko AF, Lazareva DV, Suryaninov NG (2011) Ansys in problems of engineering mechanics. Burun and K, Kharkov
Degtyarev AV (2014) Problems and prospects. ART-PRESS, Dnipro
Diskovskiy AA, Prudko EI, Khoroshmanenko PG (2012) Sensitivity analysis in designing structures from functionally graded materials. Probl Comput Mech Strength Struct 18:57–70
Drobenko BD, Klimenko DV, Kushnir RM, et al (2020) Methodology of investigation of structural integrity of rocket engineering. Space Technol Rocket Armament 2
Dzyuba AP, Selivanov YuM (2021) Research of strength characteristics and optimization of parameters of case structures using holographic interferometry. J Phys: Conf Ser 1741:1–7
Dzyuba AP, Sirenko VN (2022) Algorithmization of the determination of physicomechanical characteristics of the material of multilayer composite shells of revolution varying along the meridian. J Math Sci 2224:93–103
Dzyuba AP, Safronova IA, Levitina LD (2020) Algorithm for computational costs reducing in problems of calculation of asymmetrically loaded shells of rotation. Strength Mater Theory Struct 105:107–117
Gomeniuk SI, Grebeniuk SN, Olshansky VE, Lavrenko AC (2009) Application of various theories of determination of elastic characteristics of composite materials for structural calculation. Vestnik Engin 2:139–142
Gudramovich VS, Dzyuba AP, Selivanov YM (2017) Methods of holographic interferometry in mechanics of inhomogeneous thin-walled structures. Lyra, Dnipro
Gudramovich VS, Dzyuba AP, Selivanov YM (2017) Methods of holographic interferometry in mechanics of inhomogeneous thin-walled structures. Lyra, Dnipro
Hudramovich VS, Dzyuba AP (2009) Contact interaction and optimization of locally loaded shell structures. J Math Sci 162(2):231–245
Lou Y, Huh H, Lim S, Pack K (2012) New ductile fracture criterion for prediction of fracture forming limit diagrams of sheet metals. Int J Solids Struct 49:3605–3615
Marchuk MV, Kharchenko VM, Hom’yak MM (2018) Mathematical model for determining the effective physical and mechanical characteristics of a rechristened reinforced composite ball. Appl Probl Mech Math 16:64–73
Marchuk MV, Sirenko VM, Drobenko BD (2020) Methodology of determining ruinous stresses on large-sized thin-walled structures taking into account the results of non-ruinous tests. Appl Probl Mech Math 18:133–138
Matvienko YG (2006) Models and criteria of fracture mechanics. Fizmatlit, Moscow
Mossakovsky VI, Makarenkov AG, Nikitin PI et al (1990) Rocket structure integrity. Vysshaya Shkola, Moscow
Obraztsov IF, Vasiliev VV, Bunakov VA (1977) Optimal reinforcement of shells of rotation from composite materials. Mashinostroenie, Moscow
Obraztsov IF, Vasiliev VV, Bunakov VA (1977) Optimal reinforcement of shells of rotation from composite materials. Mashinostroenie, Moscow
Tkachuk NA, Hlan AV, Sheiko AI et al (2017) Development of mathematical apparatus for solving problems of the calculation and experimental investigation of elements of mechanical systems. J NTU “KPI” Ser Mech Eng CAD 12:110–131
Wierzbicki T, Bao Y, Lee YW, Bai Y (2005) Colibration and evaluation of seven fracture models. Int J Mech Sci 47(4–5):719–743
Usyukin VI (1988) Structural mechanics of space engineering structures. Mashinostroenie, Moscow
Veretelnik YV, Tkachuk AV, Kokhanovskaya OV et al (2017) Computer modeling of processes and states of complex systems: Substantiation of model parameters by experimental and computational method. J NTU “KPI” Ser Mech Eng CAD 12:14–25
Wierzbicki T, Bao Y, Lee YW, Bai Y (2005) Colibration and evaluation of seven fracture models. Int J Mech Sci 47(4–5):719–743
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Dzyuba, A., Sirenko, V. (2023). Substantiation of Reliability of Calculation of Strength of Rocket and Space Technology Structures Without Destructive Tests. In: Guz, A.N., Altenbach, H., Bogdanov, V., Nazarenko, V.M. (eds) Advances in Mechanics. Advanced Structured Materials, vol 191. Springer, Cham. https://doi.org/10.1007/978-3-031-37313-8_12
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