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The Adaptability of Somatic Stem Cells: A Review. [PDF]
J Stem Cells Regen Med, 2017 Tweedell KS.
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Clonal Decomposition and DNA Replication States Defined by Scaled Single-Cell Genome Sequencing.
Cell, 2019 Laks E +50 more
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Operations Research, 1963
The relative importance of kill probabilities, rates of fire, and other parameters in a duel is considered by examining their effect on the most natural measure of effectiveness, the probability that a given side will win. In the “fundamental” duel, two contestants, A and B, fire at each other until one is killed.
Williams, Trevor, Ancker, C. J. jun.
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The relative importance of kill probabilities, rates of fire, and other parameters in a duel is considered by examining their effect on the most natural measure of effectiveness, the probability that a given side will win. In the “fundamental” duel, two contestants, A and B, fire at each other until one is killed.
Williams, Trevor, Ancker, C. J. jun.
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The Duel Discounted Stochastic Game
Dynamic Games and Applications, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Operations Research, 1972
This paper considers the duel between two contestants with unlimited ammunition supplies, each one firing at the other. It assumes that the damage resulting from a round of fire is measurable and has a probability distribution. The cumulative damage function depends both on time and on number of rounds fired. For given rates of fire, damage functions,
Nagabhushanam, A., Jain, G. C.
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This paper considers the duel between two contestants with unlimited ammunition supplies, each one firing at the other. It assumes that the damage resulting from a round of fire is measurable and has a probability distribution. The cumulative damage function depends both on time and on number of rounds fired. For given rates of fire, damage functions,
Nagabhushanam, A., Jain, G. C.
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The two‐on‐one stochastic duel
Naval Research Logistics Quarterly, 1984AbstractThe one‐on‐one stochastic duel is extended to the general two‐on‐one duel for the first time. The state equations, win probabilities, mean value, and variance functions are derived. The case where one side has Erlang (2) firing times and the other is negative exponential is compared with the corresponding “Stochastic Lanchester” and Lanchester ...
Gafarian, A. V., Ancker, C. J. jun.
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Stochastic duels with displacements (suppression)
Naval Research Logistics Quarterly, 1981AbstractThe stochastic duel is extended to include the possibility of a near‐miss on each round fired, which causes the opponent to displace. During displacement, the displacing contestant cannot return the fire but is still a target for his opponent.
Williams, G. Trevor, Ancker, C. J. jun.
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Naval Research Logistics Quarterly, 1976
AbstractIn this analysis we extend the theory of stochastic duels to include the situation where one of the contestants fires a single infinitely long burst at a fixed rate of fire and secondly where he fires fixed‐length, fixed‐rate of fire bursts randomly spaced. In both cases the opponent fires single rounds randomly spaced.
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AbstractIn this analysis we extend the theory of stochastic duels to include the situation where one of the contestants fires a single infinitely long burst at a fixed rate of fire and secondly where he fires fixed‐length, fixed‐rate of fire bursts randomly spaced. In both cases the opponent fires single rounds randomly spaced.
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Stochastic duels involving reliability
Naval Research Logistics Quarterly, 1972AbstractThe reliability of weapons in combat has been treated by Bhashyam in the context of a stochastic duel characterized by fixed ammunition supplies. negative exponentially distributed firing times and weapon lifetimes, and a fixed number of spare weapons for each duelist.
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