Sentence examples similar to replacing rows from inspiring English sources

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Some cinemas have replaced rows of seats with widely spaced reclining chairs, with tray tables and waiter service.

Contractors have already replaced rows of small offices in one of the Sun buildings with a loftlike space where desks will be pushed together in groups of four.

The campus evolved to replace row houses where blacks lived, but university outreach programs like UAB HousingPlus helped develop newer, affordable housing.

Admittedly, conventional tourist sights along the lines of West London's imposing museums are scarce, and the area is pockmarked by postwar housing projects that replaced row houses, factories and wharves demolished by German bombers.

This form can be achieved by replacing some rows of (3.12) by the rows of (3.17) accordingly, or adding those rows to the matrix (3.12) provided that ( det W ∗ ) ≠ 0. Then it can be written in the following compact form: W ∗ A = F ∗. (3.19).

This form can also be achieved by replacing some rows of the matrix (3.8) by the rows of (3.12) or adding those rows to the matrix (3.8), provided that det ( W ∗ ) ≠ 0. Finally, the vector A (thereby vector of the coefficients a r ) is determined by applying some numerical methods designed especially to solve the system of linear equations.

Green fields were replaced by rows and rows of hastily built 4,000-square-foot 4,000-square-foot 4,000-square-foots sprung into existence, pockets of bedrooMcMansionsies shot up from the former greenery.

As in the previous subsection, for each state x, we compare the steady-state distributions π and (x) that correspond to P and the controlled transition matrix by replacing the row in P corresponding to state x by the row that corresponds to the flipped state x c.

Considering the perturbation to the original transition matrix P, for each network state x, we compare the steady-state distributions π and (x) that correspond to P and the controlled transition matrix by replacing the row in P corresponding to the state x by the row that corresponds to the flipped state x c.

Following the construction in [17 19], GLD codes are defined using a sparse matrix constructed by replacing each row in a sparse parity-check matrix, which indeed defines an LDPC code, with rows including one copy of the parity-check matrix of the constituent code Here, is usually a block code of code length n and information bit length k, such as BCH code and Reed-Solomon (RS) code.

The i th power, Li, of a Latin square L is that matrix obtained by replacing each row permutation in L by its i th power.

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