the boundedness of bilinear fourier integral operators on l² × l²
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نویسنده
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aid omar farouk ,senoussaoui abderrahmane
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منبع
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international journal of nonlinear analysis and applications - 2022 - دوره : 13 - شماره : 2 - صفحه:1565 -1575
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چکیده
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In this paper, the regularity of bilinear fourier integral operators on l² × l² are determined in the framework of besov spaces. our result improves the l² × l² → l^1 boundedness of those operators with symbols in the bilinear hörmander classes.
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کلیدواژه
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bilinear fourier integral operators ,bilinear hörmander symbol classes ,phase function and besov spaces
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آدرس
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university of oran1, laboratory of fundamental and applied mathematics of oran (lmfao), algeria, university of oran1, laboratory of fundamental and applied mathematics of oran (lmfao), algeria
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پست الکترونیکی
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senoussaoui_abdou@yahoo.fr; senoussaoui.abderahmane@univ-oran1.dz
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