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osdhhsgov/admnsimp HIPAA http://wwwrx2000org/KnowledgeCenter/hipaa/hipfaqhtm Hodge JG Jr, Lawrence GO, Jacobson PD Legal issues concerning electronic health information: privacy, quality, and liability J Am Med Assoc 282(15): 1466 1471; 1999 Huang HK Teleradiology technologies and some service models J Comp Med Imag Graphics 20(2): 59 68; 1996 Huang HK, Wong AWK, Lou SL, Bazzill TM, et al Clincial experience with a second generation PACS J Digit Imag 9(4): 151 66; 1996 Huang HK, Wong AWK, Zhu X Performance of asynchronous transfer mode (ATM) local area andd wide area networks for medical image transmission in clinical environment J Comp Med Imag Graphics 21(3): 165 73; 1997 Huang HK Picture Archiving and Communication Systems: Principles and Applications New York: Wiley, 521; 1999 Huang HK, Lou SL Telemammography: a technical overview RSNA Categorical Course in Breast Imaging: 273 81; 1999 Huang HK, Zhang J.

The aggregated sum of cross products between the %LC and sampling times is given as Z xy = Sxy(i)

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Automatic background removal in projection digital radiography images US Patent 5,903,660; 11 May 1999 Huang HK, Cao F, Zhang JG, Liu BJ, Tsai ML Fault tolerant picture archiving and communication system and teleradiology design In: Reiner B, Siegel EL, Dwyer SJ Security Issues in the Digital Medical Enterprise Great Falls, VA: SCAR, 57 64; 2000 Huang HK, Cao F, Liu BJ, Zhou M, Zhang J, Mogel GT PACS simulator: a standalone education tool 87th Radiological Society of North America, Presentations Chicago: RSNA; 25 30 Nov 2001 Information processing systems, Open systems Interconnection Basic reference model Part 2: Security architecture ISO 7498-2; 1989 Introduction to SSL http://developernetscapecom/docs/manuals/security/sslin/ indexhtm Integrating the Healthcare Enterprise (IHE) wwwihenet Technical Framework Vol I: Integration Pro les; 2005 James AE Jr, James E III, Johnson B, James J Legal considerations of medical imaging Leg Med 14: 87 113; 1993.

Kaliski BS Jr An overview of the PKCS standards RSA Laboratories Technical Note; 1993 Kamp GH Medical-legal issues in teleradiology: a commentary Am J Roentgenolo 166: 511 2; 1996..

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Livingstone, J.R. (1996) Antibody characterization by isothermal titration calorimetry. Nature, 384, 491 2. Application of ITC to characterization of antibodies and related products. Turnbull, W.B. and Daranas, A.H. (2003) On the value of c: Can low af nity systems be studied by isothermal titration calorimetry Journal of the American Chemical Society, 125, 14859 66. Study of the potential of ITC for study of low-af nity binding systems.

/proc/pci: This file lists all of the devices found when probing the system s PCI bus when the system booted. A sample section of the /proc/pci file on one of my systems looks like the following:

(7.123)

Rusch, 1989). The variance of the aberration is given by the sum of the squares of the aberration coef cients, with the exception of a1 which represents the mean value of the aberration. Although, in principle, the number of polynomials representing the aberration function is in nite, in practice, the number will be nite. This number is determined by comparing the variance obtained by summing the squares of the nite number of coef cients with the actual variance. The number of polynomials is increased until the difference between the two variances is below a prechosen value, which depends on the tolerance to which the aberration is being determined. When the aberration function is known only at a discrete set of points, as in a digitized interferogram, the integral for determining the aberration coef cients reduces to a sum and the coef cients thus obtained may be in error, since the Zernike polynomials Zj x; y , which are orthogonal over the full circular region, are not orthogonal over the discrete points of the aberration data set. The magnitude of the error decreases as the number of points increases. This is not a serious problem when the wavefront errors are determined by, say, phase-shifting interferometry, since the number of points can be very large. However, when the pupil is neither circular nor annular, then the corresponding Zernike polynomials are not orthogonal over the data set even if the number of points is large. Such cases are real and quite common. For example, a system with a circular pupil for an axial point object yields an approximately elliptical pupil for an off-axis point object. The pupil may even be

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