2023
DOI: 10.1007/s00894-023-05628-y
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Theoretical insight into different energetic groups on the performance of energetic materials 2,5,7,9-tetranitro-2,5,7,9-tetraazabicyclo[4,3,0]nonane-8-one

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Cited by 3 publications
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“…Heats of formation (HOFs) of the designed compounds were calculated by isodesmic reactions combined with Equations ( 1) and (2). The detailed information for the isodesmic reactions [36][37][38][39] can be found in Scheme 3.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Heats of formation (HOFs) of the designed compounds were calculated by isodesmic reactions combined with Equations ( 1) and (2). The detailed information for the isodesmic reactions [36][37][38][39] can be found in Scheme 3.…”
Section: Methodsmentioning
confidence: 99%
“…Heats of formation (HOFs) of the designed compounds were calculated by isodesmic reactions combined with Equations () and (). The detailed information for the isodesmic reactions [36–39] can be found in Scheme 3. normalΔnormalΗ298normalKgoodbreak=normalΔHnormalf,normalpgoodbreak−normalΔHnormalf,normalR$$ \Delta \mathrm{H}298\mathrm{K}=\sum \Delta H\mathrm{f},\mathrm{p}-\sum \Delta H\mathrm{f},\mathrm{R} $$ normalΔH298normalKgoodbreak=normalΔE298normalKgoodbreak+normalΔ)(PVgoodbreak=normalΔE0goodbreak+ΔZPEgoodbreak+normalΔHTgoodbreak+normalΔitalicnRT$$ \Delta {H}_{298\mathrm{K}}=\Delta {E}_{298\mathrm{K}}+\Delta (PV)=\Delta {E}_0+\Delta \mathrm{ZPE}+\Delta {H}_{\mathrm{T}}+\Delta nRT $$ in which, ∆ H f,p stands for the heats of formation of the products, ∆ H f,R stands for the heats of formation of the reactants, Δ E 0 stands for the change in total energy between the products and the reactants at 0 K, ΔZPE stands for the difference between the zero‐point energy of the products and the reactants; Δ H T stands for the thermal correction from 0 to 298 K; ∆( PV ) equals to ∆ nRT and for isodesmic reactions, ∆ n = 0.…”
Section: Methodsmentioning
confidence: 99%