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・ Effective diffusion coefficient
・ Effective dimension
・ Effective domain
・ Effective dose
・ Effective dose (pharmacology)
・ Effective dose (radiation)
・ Effective evolutionary time
・ Effective exchange rate
・ Effective exchange rate index
・ Effective field goal percentage
・ Effective field theory
・ Effective fitness
・ Effective frequency
・ Effective gross income
・ Effective group decision-making
Effective half-life
・ Effective height
・ Effective input noise temperature
・ Effective interest rate
・ Effective marginal tax rate
・ Effective mass
・ Effective mass (solid-state physics)
・ Effective mass (spring–mass system)
・ Effective medium approximations
・ Effective method
・ Effective microorganism
・ Effective mode volume
・ Effective molarity
・ Effective nuclear charge
・ Effective number of bits


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Effective half-life : ウィキペディア英語版
Effective half-life

In pharmacokinetics, effective half-life is the rate of accumulation or elimination of a biochemical or pharmacological substance in an organism, the biological half-life, when the kinetics are governed by multiple independent mechanisms. This is seen when there are multiple mechanisms of elimination, or when the drug occupies multiple pharmacological compartments. It reflects the cumulative effect of the individual half-lives, as observed by the changes in the actual serum concentration of a drug under a given dosing regimen. The complexity of biological systems means that most pharmacological substances do not have a single mechanisms of elimination, and hence the observed or effective half-life does not reflect that of a single process, but rather the summation of multiple independent processes.
==Radionuclides==
When radionuclides are used pharmacologically, for example in radiation therapy, they are eliminated through a combination of radioactive decay and biological excretion. An effective half-life of the drug will involve a decay constant that represents the sum of the biological and physical decay constants, as in the formula:
: \, = \, + \,
With the decay constant it is possible to calculate the effective half-life using the formula:
:
t_ = \frac

The biological decay constant is often approximated as it is more difficult to accurately determine than the physical decay constant.
Alternatively, since the radioactive decay contributes to the "''physical'' (i.e. ''radioactive'')" half-life, while the metabolic elimination processes determines the "''biological''" half-life of the radionuclide, the two act as parallel paths for elimination of the radioactivity, the effective half-life could also be represented by the formula:〔(Biological Effects of Radiation )©1996, Kenneth R. Koehler.〕〔(Half-life, effective ), European Nuclear Society〕
:
\frac = \frac} }.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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