Essential growth rate for bounded linear perturbation of non-densely defined Cauchy problems

By Arnaud Ducrot, Zhihua Liu, Pierre Magal. 2008

97 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Finance

View Paper: https://www.semanticscholar.org/paper/63c9cee8c7d31e4489c155f5b66c14212e9d438f

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In Applied Mathematics

1. Arnaud Ducrot
2. Pierre Magal
3. Shigui Ruan
4. Jixun Chu
5. Zhihua Liu
6. Horst R. Thieme
7. Wan-Tong Li

In Control and Systems Engineering

1. Arnaud Ducrot
2. Pierre Magal
3. Shigui Ruan
4. Jixun Chu
5. Zhihua Liu
6. Horst R. Thieme

In Finance

1. Shigui Ruan
2. Pierre Magal

Citations in the corpus

• Hopf bifurcation for non-densely defined Cauchy problems (2011, unknown): “[15] to deduce that ω0,ess ((A+B + C)0) ≤ −ωA+B, ∀ωA+B ∈ (0, ν).”
• Hopf bifurcation in a size-structured population dynamic model with random growth (2009, methodology): “By using the result in Thieme [44] or Ducrot, Liu and Magal [ 19, Theorem 1.2 ], we deduce that”
• On semilinear Cauchy problems with non-dense domain (2009, unknown): “[12].”