Sentence examples for bound formula from inspiring English sources

We have the general lower bound formula for the probability that the hunter catches the rabbit.

Furthermore, we utilize the delay bound formula to quantify the level of overprovisioning required in order to achieve delay bounds comparable to those of a flow-aware architecture.

An error bound formula of this linearization which is derived in this paper explains that the accuracy of this algorithm is improved as the order of Chebyshev and Laguerre polynomials increases.

The maximum throughput per PRB achieved by a user is obtained from SINR values by the truncated Shannon bound formula [29] as {fontsize{7.5}{12}{begin{aligned} THperPRB k)= left{ begin{array}{ll} 0 &,SINR kk)<{SINR}_{min}, beta cdot {log}_{2}(1+SINR(k)) &,{SINR}_{min}leqq SINR k)leq {SINR}_{max}, {THperPRB}_{max} &,{SINR}_{maxx}<SINR k), end{array} right.

The estimation is calculated using the truncated Shannon bound formula [31]: {{begin{aligned} text{ThrUL} k),=, left{! begin{array}{l l} 0 & text{SINR}(k) < text{SINR}_{text{min}} beta cdot text{log}_{2}(1,+,text{SINR} k)) !& text{SINR}_{text{min}} leq text{SINR}(k) leq text{SINR}_{text{max}} text{ThrUL}_{text{max}} & text{SINR}_{text{max}} < text{SINR}(k) end{array} right.

Secondly, the lower bound estimation uses a lower bound formula to calculate the estimated BPJ-EE under the derived transmit power, which will make the BPJ-EE decrease again.

In this context, the paper develops a theory on the contribution of the plant uncertainty to the tracking QFT bounds through a serious study of tracking bound formulas.

Systematic grid search methods are developed to numerically find feasible transfers from halo orbits at Europa, confirming the analytical lower bound formulas.

So, in this work, we use the properties of the Chebyshev polynomials to derive an approximate formula of the integer derivative (D^{(n)}y(x)) and estimate an error upper bound of this formula, then we use this formula to solve numerically the proposed problem.

In this work, we use the properties of Chebyshev polynomials to derive an approximate formula of the integer derivative of the approximate solution and estimate an error upper bound of this formula.

We next define the notion of an occurrence of a variable being free or bound in a formula.