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机译:关于模糊差分方程x_n = F(x_(n-1),x_(n-k))
Guangxi Univ Finance & Econ Coll Informat & Stat Nanning 530003 Peoples R China|Guangxi Key Lab Cultivat Base Cross Border E Comm Nanning 530003 Peoples R China;
Guangxi Univ Finance & Econ Coll Informat & Stat Nanning 530003 Peoples R China;
Guangxi ASEAN Res Ctr Finance & Econ Nanning 530003 Peoples R China;
Fuzzy difference equation; Positive solution; Positive equilibrium;
机译:差异等式X_(n + 1)= f(x_n,...,x_(n-k))+ g(n,x_n,x_(n-1),...,x_(n-k))的慢慢变化的解决方案
机译:关于差分方程x_n = 1- frac {x_ {n-1} + x_ {n-2} + x_n} {x_ {n-1} + x_ {n-2} + x_ {n-3 }}和x_n = 1- frac {x_ {n-1} ^ 2 + x_ {n-2} ^ 2 + x_n ^ 2} {x_ {n-1} ^ 2 + x_ {n-2} ^ 2 + x_ {n-3} ^ 2}
机译:关于差分方程x_n = 1- frac {x_ {n-1} + x_ {n-2} + x_n} {x_ {n-1} + x_ {n-2} + x_ {n-3 }}和x_n = 1- frac {x_ {n-1} ^ 2 + x_ {n-2} ^ 2 + x_n ^ 2} {x_ {n-1} ^ 2 + x_ {n-2} ^ 2 + x_ {n-3} ^ 2}
机译:在差分方程的周期解x_(n + 1)= a + b(x_n / x_(n-1))和x_(n + 1)= a + b(x_(n-1)/ x_n)+ C(X_N / X_(N-1))
机译:CP(N-1)中Calabi-Yau超曲面族的Picard-Fuchs方程及其单调方程。
机译:时间尺度上的微分方程差分方程和动态方程的定性理论
机译:在差分方程$ x_ {n + 1} = dfrac {a_ {0} x_ {n} + a_ {1} x_ {n-1} + dot to + a_ {k} x_ {nk}} {b_ { 0} x_ {n} + b_ {1} x_ {n-1} + dots + b_ {k} x_ {nk}} $