Material Models Sources: Ludwik, Holomon, Swift, Wok, etc.

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The discussion focuses on the need for primary sources related to various empirical material models, including those by Ludwik, Holomon, and others, for scientific research on elastoplastic materials. The researcher emphasizes the importance of understanding both the equations and their underlying rationale, indicating that this is not for a school assignment but for serious academic work. They mention the challenge of locating early 20th-century publications and express gratitude for any assistance in accessing these sources. Two articles by Belov and Golovina from 2019 are highlighted as recent contributions to the analysis of the Ramberg-Osgood model. The conversation underscores the significance of formulating original mathematical models in advancing material science research.
ntgolovina
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Need primary sources of all known empirical material models
Who can share the primary sources where material models are formulated: Ludwik, Holomon, Swift, Wok, Ludwikson, Hill and others?
 
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Welcome to the PF. :smile:
ntgolovina said:
Summary:: Need primary sources of all known empirical material models

Who can share the primary sources where material models are formulated: Ludwik, Holomon, Swift, Wok, Ludwikson, Hill and others?
That sounds like a pretty big research task. Can you show us what you have done so far? Also, is this for a schoolwork assignment? If not, why are you looking for this?
 
Maybe contact a material science lab and see what they can help you with. They might charge you though.
 
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These documents are really needed for research work. The aim is to analyze the existing mathematical models of elastoplastic materials. This requires not only knowing the equations themselves, but also understanding their rationale. This is not for school assignment, this is for scientific research.
If there is an opportunity to see the primary sources, I would be very grateful. It is difficult to find publications from the beginning of the last century.
The result of all scientific work should be the formulation of the original mathematical model of the material. Currently, one article has been published that analyzes the well-known Ramberg-Osgood model: Belov P.A., Golovina, New York (2019). Generalization of the Ramberg - Osgood Model for Elastoplastic Materials: Journal of Materials Science and Performance. https://doi.org/10.1007/s11665-019-04422-3.
and one more article: Belov P.A., Golovina N.Yu. (2019). The deformation curve as an extremal of some functional: Science and business: Paths of development, 10 (100), p. 44-52.
Several articles are under publication.
 
Joe591 said:
Maybe contact a material science lab and see what they can help you with. They might charge you though.
Thanks for the advice.
 
berkeman said:
Welcome to the PF. :smile:

That sounds like a pretty big research task. Can you show us what you have done so far? Also, is this for a schoolwork assignment? If not, why are you looking for this?
These documents are really needed for research work. The aim is to analyze the existing mathematical models of elastoplastic materials. This requires not only knowing the equations themselves, but also understanding their rationale. This is not for school assignment, this is for scientific research.
If there is an opportunity to see the primary sources, I would be very grateful. It is difficult to find publications from the beginning of the last century.
The result of all scientific work should be the formulation of the original mathematical model of the material. Currently, one article has been published that analyzes the well-known Ramberg-Osgood model: Belov P.A., Golovina, New York (2019). Generalization of the Ramberg - Osgood Model for Elastoplastic Materials: Journal of Materials Science and Performance. https://doi.org/10.1007/s11665-019-04422-3.
and one more article: Belov P.A., Golovina N.Yu. (2019). The deformation curve as an extremal of some functional: Science and business: Paths of development, 10 (100), p. 44-52.
Several articles are under publication.
 
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