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akaturk Akademik ölçüm

Makale detayı · 2010

Equivalence of linear canonical transform domains to fractional Fourier domains and the bicanonical width product: a generalization of the space–bandwidth product

Dergi

Journal of the Optical Society of America A

ISSN 1084-7529

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YÖKSİS OpenAlex Açık erişim · bronze SJR Q1 JCR Q1 Atıf 42 Üst %10 Yüzdelik 98.1% FWCI 7.58
Yıl
2010
Tür
article

Veri kaynağı ayrımı

  • YÖKSİS YÖKSİS makale kaydı
  • YÖKSİS dergi adı Journal of the Optical Society of America A
  • Katalog eşleşmesi (ISSN) Journal of the Optical Society of America A: Optics and Image Science, and Vision
  • OpenAlex OpenAlex zenginleştirmesi (özet, atıf, konular)

Özet

OpenAlex · İngilizce

Linear canonical transforms (LCTs) form a three-parameter family of integral transforms with wide application in optics. We show that LCT domains correspond to scaled fractional Fourier domains and thus to scaled oblique axes in the space-frequency plane. This allows LCT domains to be labeled and ordered by the corresponding fractional order parameter and provides insight into the evolution of light through an optical system modeled by LCTs. If a set of signals is highly confined to finite intervals in two arbitrary LCT domains, the space-frequency (phase space) support is a parallelogram. The number of degrees of freedom of this set of signals is given by the area of this parallelogram, which is equal to the bicanonical width product but usually smaller than the conventional space-bandwidth product. The bicanonical width product, which is a generalization of the space-bandwidth product, can provide a tighter measure of the actual number of degrees of freedom, and allows us to represent and process signals with fewer samples.

Konular

Atıflar

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42 atıf

OpenAlex cited_by_count (önbellek / veritabanı)

Yazarlar

  1. SEVİNÇ FİGEN ÖKTEM SEVEN ORTA DOĞU TEKNİK ÜNİVERSİTESİ
  2. MEMDUH HALDUN ÖZAKTAŞ