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Featured researches published by Tsutomu Shimura.


Applied Optics | 2000

Secure optical storage that uses fully phase encryption

Xiaodi Tan; Osamu Matoba; Tsutomu Shimura; Kazuo Kuroda; Bahram Javidi

A secure holographic memory system that uses fully phase encryption is presented. Two-dimensional arrays of data are phase encoded. Each array is then transformed into a stationary white-noise-like pattern by use of a random-phase mask located at the input plane and another at the Fourier plane. This encrypted information is then stored holographically in a photorefractive LiNbO(3):Fe crystal. The original phase-encoded data can be recovered, by use of the two random-phase masks, with a phase-conjugate readout beam. This phase information can then be converted back to intensity information with an interferometer. Recording multiple images by use of angular multiplexing is demonstrated. The influence of a limited system bandwidth on the quality of reconstructed data is evaluated numerically. These computer simulation results show that a fully phase-based encryption system generally performs better than an amplitude-based encryption system when the system bandwidth is limited by a moderate amount.


International Symposium on Optical Memory and Optical Data Storage (2005), paper PD6 | 2005

Calculation of the Pixel Spread Function with a Simple Numerical Model for the Collinear Holographic Storage System

Tsutomu Shimura; Shotaro Ichimura; Ryushi Fujimura; Kazuo Kuroda; Xiaodi Tan; Hideyoshi Horimai

A numerical simulation method to evaluate the collinear holographic memory is proposed. A pixel spread function is defined and the resolving power of the page data image increases with the increase of the media thickness.


Optical Data Storage 2017: From New Materials to New Systems | 2017

Research of circular polarized holography with a large crossing angle under a common condition (Conference Presentation)

Yifan Hong; Ying Liu; Guoguo Kang; Tsutomu Shimura; Kazuo Kuroda; Jinliang Zang; Yiying Zhang; Fenglan Fan; Xiaodi Tan; Ryuichi Katayama; Yuzuru Takashima

Polarization holography is the coherent interference of the beams that can have the different polarized states. The early-stage theory of polarization holography is based on Jones matrix, where the paraxial approximation is assumed, while the theory of polarization holography represented by dielectric tensor can describe the case with a large crossing angle. And it also depicts the relationship between diffraction light and interference light. During the research people find some extraordinary phenomenon, such as null reconstruction and inverse polarizing effect. But there is a disadvantage in this new polarization holography theory, where only under a peculiar circumstance can we get a faithful reconstruction. The circumstance can be expressed as “A+B=0”, where A and B refer to the coefficients for intensity and polarization holograms respectively. In this research, we calculate the formula of diffraction light’s polarization, and extract the A+B factor in it. Then we establish a series of equations which can let the diffraction light faithfully reconstruct, no matter what value of A plus B is. From the result, we can use an artificial reference beam which is corresponding to the signal beam to generate the hologram. Under this condition, the polarization of the diffraction light is similar to the signal. For simplification, we only discuss the signal wave with circular polarization and experimentally verify the result.


Archive | 2011

Theory of Polychromatic Reconstruction for Volume Holographic Memory

Ryushi Fujimura; Tsutomu Shimura; Kazuo Kuroda

In volume holographic memory (van Heerden, 1963), the information is stored as a volume hologram and retrieved through the holographic reconstruction process by illuminating the hologram with a readout probe beam whose wavelength, incident angle, and wavefront should be identical to those of the reference beam used in the recording process. This requirement stems from the fact that diffraction from the volume hologram is restricted by Bragg’s law. While such a restriction is responsible for the large storage density of volume holographic memories, it also causes some obstacles for implementing practical memory systems. For example, in rewritable recording media, like photorefractive materials, illumination with a readout probe beam will rewrite the recorded hologram, destroying the stored information. Even in a photopolymer, some of the storage capacity will be wasted during the readout if some monomers still exist in the readout volume. These issues are obviously caused by the destructive probe beam having the ability to expose the recording medium in a similar manner to the recording beam. To avoid such a problem, several nondestructive readout methods have been proposed so far (Gulanyan et al., 1979; Petrov et al., 1979; Kulich, 1987), where the readout is performed at a longer wavelength, outside the sensitive spectral region of the recording material. These methods can successfully reconstruct the stored image at a wavelength different from the recording one, but most of these methods may not be practical for holographic memory systems because the multiplexing capability is considerably lowered. For example, anisotropic diffraction (Petrov et al., 1979) requires a specific recording configuration and thus limits the number of multiplexed pages. A spherical probe beam method (Kulich, 1987) tends to produce severe crosstalk noise from other multiplexed pages, which demands a large angular separation between two adjacent multiplexed holograms, resulting in a small storage density. Recently, we proposed another way to reconstruct an image at a different wavelength (Fujimura et al., 2007). Our method, which we call polychromatic reconstruction (PCR), utilizes a spectrally broad light source for the probe beam, as shown in Fig. 1. Each angular spectral component of the recorded gratings can be Bragg-matched with one particular wavelength within the broadband spectrum of the probe beam. Thus, the whole image can be reconstructed from the volume hologram even though the probe wavelength is very different from the recording one. On the other hand, analogous to the spherical probe beam


lasers and electro optics society meeting | 2000

InGaAs/GaAs photorefractive p-i-n diode

Satoshi Iwamoto; S. Taketomi; Kenji Suzuki; Masao Nishioka; Takao Someya; Yasuhiko Arakawa; Tsutomu Shimura; Kohki Kuroda

The MBE fabrication of an InGaAs-GaAs MQW photorefractive p-i-n diode and its photorefractive properties are reported. We also discuss the difference in photorefractive performance between p-i-n diode and previous dielectric buffered devices.


Advances in Photorefractive Materials, Effects and Devices (1999), paper AD10 | 1999

Adaptive vibration measurement of the speckle-pattern using polarization self-modulation effect in GaP

Yasuhiro Iida; Satoshi Ashihara; Tsutomu Shimura; Kazuo Kuroda; Alexei A. Kamshilin

We present the adaptive measurement of nanometer-scale vibrations of diffuse surfaces using the polarization self-modulation effect in a photorefractive GaP crystal. The sensitivity is investigated as a function of an applied electric field, an intensity of incident light, and a mean size of speckles.


Optical Data Storage (2007), paper TuD1 | 2007

What Limits the Storage Density of the Collinear Holographic Memory

Tsutomu Shimura; Yasushi Ashizuka; Masaru Terada; Ryushi Fujimura; Kazuo Kuroda


Archive | 2010

Action spectrum of photoinduced spin precession in DyFeO3

Ryugo Iida; Takuya Satoh; Tsutomu Shimura; Kazuo Kuroda; B. A. Ivanov; Y. Tokunaga; Yoshinori Tokura


Photorefractive Effects, Materials, and Devices (2005), paper 80 | 2005

Enhancement of photorefractive properties in the relaxor ferroelectric crystal Pb(Zn 1/3 Nb 2/3 )O 3 -PbTiO 3

Toshiyuki Fujisawa; Hayato Fujita; Ryushi Fujimura; Tsutomu Shimura; Kazuo Kuroda


Archive | 2005

Simultaneous second- andthird-harmonic generations offemtosecond pulses using atwo-dimensional nonlinear x(2) photonic crystal

Nobuhide Fujioka; Satoshi Ashihara; Hidenobu Ono; Tsutomu Shimura

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Ryushi Fujimura

Tokyo Institute of Technology

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