| 1 |
K Asada, D Fujiwara. On some oscillatory integral transformations in L2(Rn). Japan J Math (N S) 1978; 4(2): 299–361
|
| 2 |
R Beals. Spatially inhomogeneous pseudodifferential operators, II. Comm Pure Appl Math 1974; 27: 161–205
|
| 3 |
R Beals. Lp boundedness of Fourier integral operators. Mem Amer Math Soc 1982; 38(264): viii+57 pp
|
| 4 |
A P Calderón, R Vaillancourt. On the boundedness of pseudo-differential operators. J Math Soc Japan 1971; 23(2): 374–378
|
| 5 |
D Dos Santos Ferreira, W Staubach. Global and local regularity of Fourier integral operators on weighted and unweighted spaces. Mem Amer Math Soc 2014; 229(1074): xiv+65 pp
|
| 6 |
J Duistermaat, L Hörmander. Fourier integral operators, II. Acta Math 1972; 128(3/4): 183–269
|
| 7 |
G I Eskin. Degenerate elliptic pseudodifferential equations of principal type. Mat Sb (N S) 1970; 82(124): 585–628
|
| 8 |
A Greenleaf, G Uhlmann. Estimates for singular Radon transforms and pseudodifferential operators with singular symbols. J Funct Anal 1990; 89(1): 202–232
|
| 9 |
Y Higuchi, M Nagase. On the L2-boundedness of pseudo-differential operators. J Math Kyoto Univ 1988; 28(1): 133–139
|
| 10 |
L Hörmander. On the L2 continuity of pseudo-differential operators. Comm Pure Appl Math 1971; 24: 529–535
|
| 11 |
L Hörmander. Fourier integral operators, I. Acta Math 1971; 127(1/2): 79–183
|
| 12 |
C E Kenig, W Staubach. ψ-pseudodifferential operators and estimates for maximal oscillatory integrals. Studia Math 2007; 183(3): 249–258
|
| 13 |
M Peloso, S Secco. Boundedness of Fourier integral operators on Hardy spaces. Proc Edinburgh Math Soc 2008; 51(2): 443–463
|
| 14 |
J Peral. Lp estimates for the wave equation. J Funct Anal 1980; 36(1): 114–145
|
| 15 |
M Ruzhansky, M Sugimoto. Global L2-boundedness theorems for a class of Fourier integral operators. Comm Partial Differential Equations 2006; 31(4): 547–569
|
| 16 |
M Ruzhansky, M Sugimoto. A local-to-global boundedness argument and Fourier integral operators. J Math Anal Appl 2019; 473(2): 892–904
|
| 17 |
L Rodino. On the boundedness of pseudo differential operators in the class Lp,1m. Proc Amer Math Soc 1976; 58: 211–215
|
| 18 |
A Seeger, C D Sogge, E M Stein. Regularity properties of Fourier integral operators. Ann Math 1991; 134(2): 231–251
|
| 19 |
M SteinT S Murphy. Harmonic analysis: real-variable methods, orthogonality, and oscillatory integrals. Princeton Mathematical Series, 43. Monographs in Harmonic Analysis, III. New Jersey: Princeton University Press, 1993
|
| 20 |
T Tao. The weak-type (1, 1) of Fourier integral operators of order −(n−1)/2. J Aust Math Soc 2004; 76(1): 1–21
|