Partially coherent image formation in differential interference contrast (DIC) microscope.

Some different image formation models have been proposed for Nomarski's differential interference contrast (DIC) microscope. However, the nature of coherence of illumination in DIC, of key importance in image formation, remains to be elucidated. We present a partially coherent image formation model for DIC and demonstrate that DIC microscope images the coherent difference of shifted replicas of the specimen; but imaging of the each component is partially coherent. Partially coherent transfer functions are presented for various DIC configurations. Plots of these transfer functions and experimental images provide quantitative comparison among various DIC configurations and elucidate their imaging properties. Approximations for weak or slowly varying specimens are also given. These improved models should be of great value in designing phase retrieval algorithms for DIC.

[1]  Carol J. Cogswell,et al.  Confocal differential interference contrast (DIC) microscopy: including a theoretical analysis of conventional and confocal DIC imaging , 1992 .

[2]  Peter Török,et al.  Vectorial, high numerical aperture study of Nomarski's differential interference contrast microscope. , 2005, Optics express.

[3]  M R Arnison,et al.  Linear phase imaging using differential interference contrast microscopy , 2004, Journal of microscopy.

[4]  C. Preza,et al.  Rotational-diversity phase estimation from differential-interference-contrast microscopy images. , 2000, Journal of the Optical Society of America. A, Optics, image science, and vision.

[5]  Tony Wilson,et al.  Coded Apertures And Detectors For Optical Differentiation , 1980, Other Conferences.

[6]  Max Born,et al.  Principles of optics - electromagnetic theory of propagation, interference and diffraction of light (7. ed.) , 1999 .

[7]  Zvi Kam,et al.  Microscopic differential interference contrast image processing by line integration (LID) and deconvolution , 1998 .

[8]  C. Sheppard,et al.  Image Formation in the Scanning Microscope , 1977 .

[9]  Michael Shribak,et al.  Quantitative orientation-independent differential interference contrast (DIC) microscopy , 2007, SPIE BiOS.

[10]  D L Snyder,et al.  Theoretical development and experimental evaluation of imaging models for differential-interference-contrast microscopy. , 1999, Journal of the Optical Society of America. A, Optics, image science, and vision.

[11]  M R Arnison,et al.  Using the Hilbert transform for 3D visualization of differential interference contrast microscope images , 2000, Journal of microscopy.

[12]  R D Allen,et al.  Video-enhanced contrast polarization (AVEC-POL) microscopy: a new method applied to the detection of birefringence in the motile reticulopodial network of Allogromia laticollaris. , 1981, Cell motility.

[13]  T. Wilson,et al.  Fourier imaging of phase information in scanning and conventional optical microscopes , 1980, Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences.

[14]  Joseph A. O'Sullivan,et al.  Alternating minimization algorithm for quantitative differential-interference contrast (DIC) microscopy , 2008, Electronic Imaging.

[15]  U. Vogt,et al.  Theoretical development of a high-resolution differential-interference-contrast optic for x-ray microscopy. , 2008, Optics express.

[16]  G. B. David,et al.  The zeiss-Nomarski differential interference equipment for transmitted-light microscopy. , 1969, Zeitschrift fur wissenschaftliche Mikroskopie und mikroskopische Technik.

[17]  Bo Möller Imaging of a Straight Edge in Partially Coherent Illumination in the Presence of Spherical Aberrations , 1968 .

[18]  F. Zernike How I discovered phase contrast. , 1955, Science.

[19]  M. Françon Polarization Interference Microscopes , 1964 .

[20]  S. V. King,et al.  Quantitative phase microscopy through differential interference imaging. , 2008, Journal of biomedical optics.

[21]  H. Hopkins On the diffraction theory of optical images , 1953, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.