| Full list of publications: |
|
|
Citations (Crossref Cited-By Service + Math-Net.Ru) |
|
|
| 1. |
A. Comech, “On global attraction to solitary waves, Klein-Gordon equation with mean field interaction at several points”, J. Differential Equations, 252:10 (2012), 5390–5413      
|
7
[x]
|
| 2. |
G. Berkolaiko and A. Comech, “On spectral stability of solitary waves of nonlinear Dirac equation in 1D”, Math. Model. Nat. Phenom., 7:2 (2012), 13–31
|
29
[x]
|
| 3. |
A. Comech and A. Komech, “Well-posedness and the energy and charge conservation for nonlinear wave equations in discrete space-time”, Russ. J. Math. Phys., 18:4 (2011), 410–419
|
2
[x]
|
| 4. |
A. Comech and A. Komech, “On global attraction to quantum stationary states. Dirac equation with mean field interaction”, Commun. Math. Anal., 2011, no. 3, 131–136 |
| 5. |
A. Comech and A. Komech, “Global attraction to solitary waves for a nonlinear Dirac equation with mean field interaction”, SIAM J. Math. Anal., 42:6 (2010), 2944–2964
|
26
[x]
|
| 6. |
A. Comech and A. Komech, “On global attraction to solitary waves for the Klein-Gordon field coupled to several nonlinear oscillators”, J. Math. Pures Appl., 93:1 (2010), 91–111
|
18
[x]
|
| 7. |
A. Comech and A. Komech, Principles of partial differential equations, Problem Books in Mathematics, Springer, New York, 2009 , x+161 pp.
|
3
[x]
|
| 8. |
A. Comech and A. Komech, “Global attraction to solitary waves for Klein-Gordon equation with mean field interaction”, Ann. Inst. H. Poincaré Anal. Non Linéaire, 26:3 (2009), 855–868
|
21
[x]
|
| 9. |
Alexander I. Komech, Andrew A. Komech, “Global Attraction to Solitary Waves in Models Based on the Klein–Gordon Equation”, SIGMA, 4 (2008), 10–23  
|
6
[x]
|
| 10. |
A. Comech and A. Komech, “Global well-posedness for the Schrödinger equation coupled to a nonlinear oscillator”, Russ. J. Math. Phys., 14:2 (2007), 164–173
|
7
[x]
|
| 11. |
A. Comech, S. Cuccagna, D.E. Pelinovsky, “Nonlinear instability of a critical traveling wave in the generalized Korteweg-de Vries equation”, SIAM J. Math. Anal., 39:1 (2007), 1–33
|
9
[x]
|
| 12. |
A. Comech and A. Komech, “Global attractor for a nonlinear oscillator coupled to the Klein-Gordon field”, Arch. Ration. Mech. Anal., 185:1 (2007), 105–142
|
27
[x]
|
| 13. |
A. Comech and A. Komech, “On the global attraction to solitary waves for the Klein-Gordon equation coupled to a nonlinear oscillator”, C. R. Math. Acad. Sci. Paris, 343:2 (2006), 111–114
|
14
[x]
|
| 14. |
A. Comech and S. Roudenko, “Estimates on level set integral operators in dimension two”, J. Geom. Anal., 15:3 (2005), 405–423 |
| 15. |
A. Comech and J. Cuevas and P.G. Kevrekidis, “Discrete peakons”, Phys. D, 207:3-4 (2005), 137–160
|
6
[x]
|
| 16. |
A. Comech, “$L^p\to L^q$ regularity of Fourier integral operators with caustics”, Trans. Amer. Math. Soc., 356:9 (2004), 3429–3454 (electronic) |
| 17. |
A. Comech, D. Pelinovsky, “Purely nonlinear instability of standing waves with minimal energy”, Comm. Pure Appl. Math., 56:11 (2003), 1565–1607
|
53
[x]
|
| 18. |
A. Comech, “Type conditions and $L^p$-$L^p$, $L^p$-$L^p{\prime}$ regularity of Fourier integral operators”, Harmonic analysis at Mount Holyoke (South Hadley, MA, 2001), Contemp. Math., 320, Amer. Math. Soc., Providence, RI, 2003, 91–109 |
| 19. |
A. Comech, S. Cuccagna, “On $L^p$ continuity of singular Fourier integral operators”, Trans. Amer. Math. Soc., 355:6 (2003), 2453–2476 (electronic)
|
1
[x]
|
| 20. |
A. Comech, S. Cuccagna, “Integral operators with two-sided cusp singularities”, Internat. Math. Res. Notices, 2000, no. 23, 1225–1242
|
5
[x]
|
| 21. |
A. Comech, “Optimal regularity of {F}ourier integral operators with one-sided folds”, Comm. Partial Differential Equations, 24:7-8 (1999), 1263–1281
|
9
[x]
|
| 22. |
A. Comech, “Damping estimates for oscillatory integral operators with finite type singularities”, Asymptot. Anal., 18:3–4 (1998), 263–278 |
| 23. |
A. Comech, “Sobolev estimates for the Radon transform of Melrose and Taylor”, Comm. Pure Appl. Math., 51:5 (1998), 537–550 |
| 24. |
A. Comech, Asymptotic estimates for oscillatory integral operators, AAT 9728177, ProQuest LLC, Ann Arbor, MI, 1997 , 98 pp. |
| 25. |
A. Comech, “Integral operators with singular canonical relations”, Spectral theory, microlocal analysis, singular manifolds, Math. Top., 14, Akademie Verlag, Berlin, 1997, 200–248 |
| 26. |
A. Comech, “Oscillatory integral operators in scattering theory”, Comm. Partial Differential Equations, 22:5–6 (1997), 841–867 |
|
Contact us: