Position Specific Iterative BLAST (PSI- BLAST) [ 5] is one of the best variants among the BLAST programs that offer a sensitive sequence search method for searching the homologous sequences and representing the amino acid conservation at different alignment positions into mathematical patterns using Position Specific Scoring Matrices (PSSM).
A continuous description would require a mathematical formula expressing position in terms of time.
According to internal sensor data and mathematical model, the position of robot COG can be calculated.
The contributions are as follows: (1) A unified mathematical framework for position and velocity estimation is developed, taking all the above measurements and their statistical characteristics.
(2) Based on the mathematical framework, a positioning algorithm, named Belief propagation-based Opportunistic Positioning of UAVs (BOPU), is proposed.
Based on the mathematical framework, a positioning algorithm named Belief propagation-based Opportunistic Positioning of UAVs (BOPU) is proposed, with an unscented particle filter for Bayesian approximation.
It included contributions of over 50 mathematical experts with positions at schools of public health at colleges and universities, the Centers for Disease Control and Prevention, and the National Institutes of Health.
A new mathematical model for positioning alternative fuel (AF) refueling stations on directed-transportation networks with the objective of maximizing the coverage of path flow volume is proposed.
In this paper, we firstly establish a mathematical model for computing position of HST after analyzing wireless message from the train control system.
In summary, these results illustrate that calibrating a mathematical model using the position of the leading edge alone is inadequate to uniquely identify the rate of cell motility and strength of cell to cell adhesion [ 62].
The best-worked-out version of this view is the usual mathematical description of change of position by a suitable function of time; and then motion as velocity, that is rate of change of position, is given by the first derivative, which is a relation to nearby intervals.
