mathematics software package mathematica 12.2 (Wolfram Research)
90
Structured Review
Wolfram Research
mathematics software package mathematica 12.2
Mathematics Software Package Mathematica 12.2, supplied by Wolfram Research, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
https://www.bioz.com/product/mathematics+software+package+mathematica+12%2E2/mathematics+software+package+mathematica+12+2/pm35934090-52-202-207
Average 90 stars, based on 1 article reviews
Mathematics Software Package Mathematica 12.2, supplied by Wolfram Research, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
https://www.bioz.com/product/mathematics+software+package+mathematica+12%2E2/mathematics+software+package+mathematica+12+2/pm35934090-52-202-207
Average 90 stars, based on 1 article reviews
mathematics software package mathematica 12.2 - by Bioz Stars,
2026-10
90/100 stars
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other:Article Title: A mathematical modelling portrait of Wnt signalling in early vertebrate embryogenesis. Article Snippet: NO′(t) = k1kMatNO(t) h + k2kMatBC1(t) h NO(t)h +BC1(t)h + L(t)h + 1 − γ1NO(t) (1) S′(t) = k3kMatNO(t) h + k4kMatBC1(t) h NO(t)h +BC1(t)h + L(t)h + 1 − γ2S(t) (2) F ′(t) = k5BC1(t) h + k6NO(t) h + k7GSC(t) h BC1(t)h +NO(t)h +GSC(t)h + 1 − γ3F (t) (3) CH ′(t) = k8BC1(t) h + k9NO(t) h + k10GSC(t) h BC1(t)h +NO(t)h +GSC(t)h + 1 − γ4CH(t) (4) GSC ′(t) = k11BC1(t) h + k12NO(t) h + k13GSC(t) h BC1(t)h +NO(t)h +GSC(t)h + 1 − γ5GSC(t) (5) L′(t) = k14BC1(t) h + k15NO(t) h + k16GSC(t) h BC1(t)h +NO(t)h +GSC(t)h + 1 − γ6L(t) (6) A′(t) = k17BC1(t) h BC1(t)h + 1 − γ7A(t) (7) BC1′(t) = k18WN(t) h A(t)h +WN(t)h + 1 − γ8BC1(t) (8) BM ′(t) = k19kZyg BR(t)h + CH(t)h + 1 − γ9BM(t) (9) WN ′(t) = k20kZyg F (t)h + 1 − γ10WN(t) (10) FF ′(t) = k21kZyg − γ11FF (t) (11) M ′(t) = k22BC1(t) h + k23BM(t) h BC1(t)h +BM(t)h + 1 − γ12M(t) (12) CDX ′(t) = k24BC1(t) h + k25FF (t) h BC1(t)h + FF (t)h + 1 − γ13CDX(t) (13) The ODEs (equations 1- 22) were solved with the |