Theory and Modern Applications
\(b_{0}(Y_{n},Y_{n})\) | HIV | ELM Λ = β − r, \(\nu =\frac{\beta }{K} (\frac{\varLambda }{\beta })^{\frac{\gamma -1}{\gamma }}\) |
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dnn | \(-2\varepsilon h_{m} \tau y_{n} y_{n}\) | \(-(\gamma ^{2}+\gamma )\nu h_{m} \tau y_{n} y_{n}\) |
nnd, dnd | \(-\varepsilon h_{m} \tau (y_{n} y_{n-m}+y_{n-m}y_{n})\) | \(\begin{array}[t]{l}{-}\nu h_{m} \tau [(\gamma ^{2}-\gamma ) y_{n-m}y_{n-m} \\ \quad {}+\gamma (y_{n}y_{n-m}+y_{n-m}y_{n})]\end{array}\) |
ndd, ddd | \(-2\varepsilon h_{m} \tau y_{n-m} y_{n-m}\) | \(-\nu h_{m} \tau (\gamma ^{2}+\gamma )y_{n-m}y_{n-m}\) |
\(c_{0}(Y_{n},Y_{n},Y_{n})\) | ELM Λ = β − r, \(\xi =\frac{\beta }{K^{2}}(\frac{\varLambda }{\beta })^{\frac{\gamma -2}{\gamma }}\) |
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dnn | \(-(\gamma ^{3}-\gamma )\xi h_{m} \tau y_{n}y_{n}y_{n} \) |
nnd, dnd | \(\begin{array}[t]{l}{-}\xi h_{m} \tau [(\gamma ^{3}-3\gamma ^{2}+2\gamma )y_{n-m} y_{n-m}y_{n-m} \\ \quad {}+(\gamma ^{2}-\gamma )(y_{n}y_{n-m}y_{n-m}+y_{n-m}y_{n}y_{n-m}+y_{n}y_{n-m}y_{n-m})] \end{array}\) |
ndd, ddd | \(-\xi h_{m} \tau (\gamma ^{3}-\gamma )y_{n-m}y_{n-m}y_{n-m} \) |