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Special Forums Hardware Filesystems, Disks and Memory A tcpdump-like tool for disk I/O? Post 302380226 by vsmi on Monday 14th of December 2009 02:54:38 PM
Old 12-14-2009
well, w/o seeing data access paths it's hard to say whether data access patterns are optimal or close to optimal and make any decisions regarding direct i/o. next, lets assume i decided to implement direct i/o - how do i tell whether my implementation is the optimal one. my case not about comparison or achieving certain kbps, it rather about getting best from disk.
 

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mlib_SignalDTWScalarPath_F32(3MLIB)			    mediaLib Library Functions			       mlib_SignalDTWScalarPath_F32(3MLIB)

NAME
mlib_SignalDTWScalarPath_F32 - perform dynamic time warping on scalar data SYNOPSIS
cc [ flag... ] file... -lmlib [ library... ] #include <mlib.h> mlib_status mlib_SignalDTWScalarPath_F32(mlib_d64 *dist, mlib_s32 *path, mlib_s32 *lpath, const mlib_f32 *dobs, mlib_s32 lobs, void *state); DESCRIPTION
The mlib_SignalDTWScalarPath_F32() function performs dynamic time warping on scalar data. Assume the reference data are r(y), y=1,2,...,N and the observed data are o(x), x=1,2,...,M the dynamic time warping is to find a mapping function (a path) p(i) = {px(i),py(i)}, i=1,2,...,Q with the minimum distance. In K-best paths case, K paths with the K minimum distances are searched. The distance of a path is defined as Q dist = SUM d(r(py(i)),o(px(i))) * m(px(i),py(i)) i=1 where d(r,o) is the dissimilarity between data point/vector r and data point/vector o; m(x,y) is the path weighting coefficient associated with path point (x,y); N is the length of the reference data; M is the length of the observed data; Q is the length of the path. Using L1 norm (sum of absolute differences) L-1 d(r,o) = SUM |r(i) - o(i)| i=0 Using L2 norm (Euclidean distance) L-1 d(r,o) = SQRT { SUM (r(i) - o(i))**2 } i=0 where L is the length of each data vector. To scalar data where L=1, the two norms are the same. d(r,o) = |r - o| = SQRT {(r - o)**2 } The constraints of dynamic time warping are: 1. Endpoint constraints px(1) = 1 1 <= py(1) <= 1 + delta and px(Q) = M N-delta <= py(Q) <= N 2. Monotonicity Conditions px(i) <= px(i+1) py(i) <= py(i+1) 3. Local Continuity Constraints See Table 4.5 on page 211 in Rabiner and Juang's book. Itakura Type: py | *----*----* |p4 |p1 |p0 | | | *----*----* | |p2 | | | | *----*----*-- px p3 Allowable paths are p1->p0 (1,0) p2->p0 (1,1) p3->p0 (1,2) Consecutive (1,0)(1,0) is disallowed. So path p4->p1->p0 is disallowed. 4. Global Path Constraints Due to local continuity constraints, certain portions of the (px,py) plane are excluded from the region the optimal warping path can traverse. This forms global path constraints. 5. Slope Weighting See Equation 4.150-3 on page 216 in Rabiner and Juang's book. A path in (px,py) plane can be represented in chain code. The value of the chain code is defined as following. ============================ shift ( x , y ) | chain code ---------------------------- ( 1 , 0 ) | 0 ( 0 , 1 ) | 1 ( 1 , 1 ) | 2 ( 2 , 1 ) | 3 ( 1 , 2 ) | 4 ( 3 , 1 ) | 5 ( 3 , 2 ) | 6 ( 1 , 3 ) | 7 ( 2 , 3 ) | 8 ============================ py | * 8 7 * | * 4 * 6 | 1 2 3 5 | x--0--*--*-- px where x marks the start point of a path segment, the numbers are the values of the chain code for the segment that ends at the point. In following example, the observed data with 11 data points are mapped into the reference data with 9 data points py | 9 | * * * * * * * * * *-* | / | * * * * * * * *-* * * | / | * * * * * * * * * * * | / | * * * * *-* * * * * * | / | * * * * * * * * * * * | | | * * * * * * * * * * * | / | * * * * * * * * * * * | / | * * * * * * * * * * * | / 1 | * * * * * * * * * * * | +------------------------ px 1 11 The chain code that represents the path is (2 2 2 1 2 0 2 2 0 2 0) See Fundamentals of Speech Recognition by Lawrence Rabiner and Biing-Hwang Juang, Prentice Hall, 1993. PARAMETERS
The function takes the following arguments: dist The distance of the optimal path. path The optimal path. lpath The length of the optimal path. dobs The observed data array. lobs The length of the observed data array. state Pointer to the internal state structure. RETURN VALUES
The function returns MLIB_SUCCESS if successful. Otherwise it returns MLIB_FAILURE. ATTRIBUTES
See attributes(5) for descriptions of the following attributes: +-----------------------------+-----------------------------+ | ATTRIBUTE TYPE | ATTRIBUTE VALUE | +-----------------------------+-----------------------------+ |Interface Stability |Committed | +-----------------------------+-----------------------------+ |MT-Level |MT-Safe | +-----------------------------+-----------------------------+ SEE ALSO
mlib_SignalDTWScalarInit_F32(3MLIB), mlib_SignalDTWScalar_F32(3MLIB), mlib_SignalDTWScalarPath_F32(3MLIB), mlib_SignalDTWScalar- Free_F32(3MLIB), attributes(5) SunOS 5.11 23 May 2007 mlib_SignalDTWScalarPath_F32(3MLIB)
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