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Partition matrix

From the partitioned matrix in equation (9.161), the closed-loop transfer function matrix relating yi and uj is... [Pg.315]

The derivative vectors m of (12.97) can obviously be displayed in partitioned matrix form m ... [Pg.419]

Parity operator, 32-33, 56 Particle in a box, 23-25, 71,124 Partitioned matrix, 88 Pascal s triangle, 351... [Pg.248]

Fig. 4. Orthogonal partition combinatorial library approach (A) synthetic scheme of 125 orthogonal sublibraries, AAA, (the same scheme is used for the synthesis of sublibraries BnBnBn) (B) building block partition matrix (C) examples of deconvolution. Fig. 4. Orthogonal partition combinatorial library approach (A) synthetic scheme of 125 orthogonal sublibraries, AAA, (the same scheme is used for the synthesis of sublibraries BnBnBn) (B) building block partition matrix (C) examples of deconvolution.
Starting with the balances as they are given by eq. (2) for static system (or equation (11) for dynamic systems), we can partition matrix A into and Ao (or equivalent partition K into and K2), in such a way that eq. (2) becomes... [Pg.157]

IV. Calculation of Stationary Velocities and Concentration 1. The Partition Matrix... [Pg.325]

Finally it appears from the above that oi, x2, x3, xt are proportional to Mh Mt, M3, Mi, respectively. For this reason the matrix may appropriately be called a partition matrix. The sum of all the members in the partition matrix we shall call M. Calling the sum (ai + 2 r ) E, we thus get... [Pg.328]

Inspection of the partition matrix then shows, that x2/ai, x3/oi, xja are disappearingly small or that we shall commit a very small error indeed by neglecting the difference between Mi and M. [Pg.329]

A glance at the partition matrix and L shows at once that the reciprocal velocity becomes a sum of two members only ... [Pg.345]

The methods described above have been developed during a period of many years. They came as natural consequences of efforts to clear up as easily as possible the mechanisms of reactions which had more or less unorthodox kinetics. Some of the ideas are therefore old while others, for example the representation of a closed sequence by means of a screw line, are of quite recent date. The same is true also of the construction and application of the partition matrix. [Pg.350]

In 1935 in a paper (19a) on the theoretical aspects of the method of 1931 a number of definitions and notations used in the foregoing paragraphs of the present paper were introduced. A further development of the method, especially concerning its application to catalytic (enzymatic) reactions appeared in 1949 (7b). In this the partition matrix and orientated diagrams are introduced. It contains also a discussion of the time necessary for the establishment of the steady state. [Pg.352]

Owing to the underlying linearity of the problem (including the assumed rigidity of the particles), the forces, torques, and particle stress are each necessarily linear functions of the kinematical quantities U( — u, co, — Of and S (where Uj denotes the velocity of the undisturbed flow v existing at point 0,-in the absence of particles). These linear relations may be written as the partitioned matrix relation... [Pg.9]

Compute refractory emissive powers from known flux inputs Q and Q4 using partitioned matrix equations [Eq. (5-12Ci))] ... [Pg.716]

MITree-K k-partitioning matrix incision tree algorithm... [Pg.588]

Partitioned Matrix A matrix of matrices is a partitioned matrix. For example, the block-tridiagonal matrix... [Pg.508]

It should be mentioned that the partitioned matrix can be written in several other ways. The poles and residues of the partitioned propagator are exactly the same as those of the original propagator provided that we calculate all the individual Ma matrices to the same level of accuracy. Inserting Eqs (70)-(74) in Eq. (67) gives... [Pg.214]

Partitioning matrix The choice of matrix for the immobilization of ligand is dependent on the tag on the ligand (see Note 1). In our case, for the selection of aptamers against proteins, we find that His-tagged recombinant proteins are the best choice. Thus, we used Ni-NTA beads (Qiagen, Canada) as our matrix. [Pg.402]

Meanwhile prepare the Ni-NTA beads (the partition matrix). We have a stock of protein bound beads, which serves as our selection matrix, and we prepare the unbound beads, our counter selection matrix, before each experiment by transferring 20 pL of the beads into 500pL of selection buffer. We then wash them three times with selection buffer by repeated centrifugation at a low speed at room temperature in a mini centrifuge and gently mixing the beads with fresh buffer each time. [Pg.407]

The expression for Hij E) valid through third order in the MP series is more complicated and is derived in Refs. [11,17]. The partitioned matrix eigenvalue equation was written in those works as... [Pg.451]

The extraction of EDCs from biological samples is often more complex than from aqueous and solid samples because of matrix interferences. Various techniques like acidic digestion, saponification, liquid-liquid partition, matrix sohd-phase dispersion (MSPD), as well as Soxhlet... [Pg.1248]


See other pages where Partition matrix is mentioned: [Pg.385]    [Pg.42]    [Pg.113]    [Pg.152]    [Pg.311]    [Pg.333]    [Pg.336]    [Pg.337]    [Pg.52]    [Pg.30]    [Pg.144]    [Pg.180]    [Pg.181]    [Pg.285]    [Pg.135]    [Pg.578]    [Pg.508]    [Pg.176]    [Pg.23]    [Pg.94]    [Pg.133]    [Pg.344]   
See also in sourсe #XX -- [ Pg.325 , Pg.326 , Pg.327 , Pg.328 , Pg.333 , Pg.336 , Pg.337 ]




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