Casting simulation method
AssigneeNational Institute of Advanced Industrial Science and Technology
InventorsMakoto YOSHIDA, Yuichi MOTOYAMA, Toshimitsu OKANE, Yoya FUKUDA
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AssigneeNational Institute of Advanced Industrial Science and Technology
InventorsMakoto YOSHIDA, Yuichi MOTOYAMA, Toshimitsu OKANE, Yoya FUKUDA
Estimating the term…
Provided is a casting simulation method capable of expressing influence of different inelastic strains produced at different temperatures on strain hardenability at room temperature. The following amount of effective equivalent inelastic strain εeffective inelastic is substituted into a constitutive equation in which an amount of equivalent inelastic strain is used as a degree of work hardening: an amount of effective equivalent inelastic strain εeffective inelastic=∫ot{h(T)/h(RT)}{(Δεinelastic/Δt)}dt , where T denotes a temperature with inelastic strain, h(T) denotes an increment of yield strength at room temperature with respect to an amount of inelastic strain at the temperature with inelastic strain, h(RT) denotes an increment of yield strength at room temperature with respect to an amount of inelastic strain applied at room temperature, h(T)/h(RT) denotes an effective inelastic strain coefficient α(T), Δεinelastic/Δt denotes an equivalent inelastic strain rate, and t denotes a time from 0 second in analysis.
A casting simulation method capable of expressing influence of different inelastic strains produced at different temperatures on work hardening, namely on increase in yield stress, at room temperature, the influence varying with differences in recovery at the different temperatures, by introducing an amount of effective equivalent inelastic strain to an elasto-plastic constitutive equation and/or an elasto-viscoplastic constitutive equation in which an amount of equivalent inelastic strain is used as a degree of work hardening, namely an amount of increase in yield stress, such as an elasto-plastic constitutive equation in which a yield function is expressed as f=f(σeff,εeffp,T) or an elasto-viscoplastic constitutive equation in which a relation between equivalent stress, equivalent viscoplastic strain, viscoplastic strain rate, and temperature is expressed as σeff.=F(εeff.vp,{dot over (ε)}eff.vp,T), wherein
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