Expressions of the peak time for time-domain boundary measurements of diffuse light

被引:0
|
作者
Eom, J. Y. [1 ]
Machida, M. [3 ]
Nakamura, G. [2 ,4 ]
Nishimura, G. [2 ]
Sun, C. L. [5 ,6 ,7 ]
机构
[1] Univ Tokyo, Grad Sch Math Sci, Tokyo 1538914, Japan
[2] Hokkaido Univ, Res Inst Elect Sci, Sapporo 0010020, Japan
[3] Kindai Univ, Fac Engn, Dept Informat, Higashihiroshima 7392116, Japan
[4] Hokkaido Univ, Dept Math, Sapporo 0600810, Japan
[5] Nanjing Univ Aeronaut & Astronaut, Sch Math, Nanjing 211106, Peoples R China
[6] MIIT, Key Lab Math Modelling & High Performance Comp Air, Nanjing 211106, Peoples R China
[7] Nanjing Ctr Appl Math, Nanjing 211135, Peoples R China
基金
中国国家自然科学基金;
关键词
HOT-SPOTS CONJECTURE; OPTICAL TOMOGRAPHY; WAVELET TRANSFORM; FLUORESCENCE; SPECTRUM;
D O I
10.1063/5.0081169
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Light propagation through diffusive media can be described by the diffusion equation in a space-time domain. Furthermore, fluorescence can be described by a system of coupled diffusion equations. This paper analyzes time-domain measurements. In particular, the temporal point-spread function is measured at the boundary of a diffusive medium. Moreover, the temporal profile of fluorescence is considered. In both cases, we refer to the maximum temporal position of measured light as the peak time. In this paper, we provide proofs of the existence and uniqueness of the peak time and give explicit expressions of the peak time. The relationship between the peak time and the object position in a medium is clarified.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Light propagation for time-domain fluorescence diffuse optical tomography by convolution using lifetime function
    Marjono, Andhi
    Okawa, Shinpei
    Gao, Feng
    Yamada, Yukio
    OPTICAL REVIEW, 2007, 14 (03) : 131 - 138
  • [32] Novel Optical Time Domain Reflectometry with Continuous Time-Domain Measurement of Backscattered Light
    Ryu, Shiro
    Tsuboya, Takafumi
    Murata, Hiroki
    Fukushima, Daisuke
    2019 24TH OPTOELECTRONICS AND COMMUNICATIONS CONFERENCE (OECC) AND 2019 INTERNATIONAL CONFERENCE ON PHOTONICS IN SWITCHING AND COMPUTING (PSC), 2019,
  • [33] Time-domain fluorescence diffuse optical tomography for living animals by total-light algorithm
    Nishimura, Goro
    Awasthi, Kamlesh
    Locharoenrat, Kitsakorn
    Okawa, Shinpei
    Yamada, Yukio
    OPTICAL TOMOGRAPHY AND SPECTROSCOPY OF TISSUE IX, 2011, 7896
  • [34] Time-domain Green functions for diffuse light in two adjoining turbid half-spaces
    Shendeleva, Margarita L.
    APPLIED OPTICS, 2007, 46 (10) : 1641 - 1649
  • [35] Light propagation for time-domain fluorescence diffuse optical tomography by convolution using lifetime function
    Marjono A.
    Okawa S.
    Gao F.
    Yamada Y.
    Optical Review, 2007, 14 (3) : 131 - 138
  • [36] Time-domain impedance boundary conditions for computational aeroacoustics
    Tam, CKW
    Auriault, L
    AIAA JOURNAL, 1996, 34 (05) : 917 - 923
  • [37] TIME-DOMAIN BOUNDARY INTEGRAL METHODS IN LINEAR THERMOELASTICITY
    Hsiao, George C.
    Sanchez-Vizuet, Tonatiuh
    SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 2020, 52 (03) : 2463 - 2490
  • [38] Towards the use of bioresorbable fibers in time-domain diffuse optics
    Di Sieno, Laura
    Boetti, Nadia G.
    Dalla Mora, Alberto
    Pugliese, Diego
    Farina, Andrea
    Sekar, Sanathana Konugolu Venkata
    Ceci-Ginistrelli, Edoardo
    Janner, Davide
    Pifferi, Antonio
    Milanese, Daniel
    JOURNAL OF BIOPHOTONICS, 2018, 11 (01)
  • [39] Design of an Advanced Time-Domain Diffuse Optical Tomography System
    Mo, Weirong
    Chen, Nanguang
    IEEE JOURNAL OF SELECTED TOPICS IN QUANTUM ELECTRONICS, 2010, 16 (03) : 581 - 587
  • [40] An overview of time-domain diffuse fluorescence imaging: instrumentation and applications
    Tichauer, Kenneth M.
    Holt, Robert W.
    Leblond, Frederic
    Pogue, Brian W.
    OPTICAL TOMOGRAPHY AND SPECTROSCOPY OF TISSUE X, 2013, 8578