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authorJohannes Ranke <jranke@uni-bremen.de>2016-10-06 08:56:45 +0200
committerJohannes Ranke <jranke@uni-bremen.de>2016-10-06 08:56:45 +0200
commitec1487f0f2cef32d44b0c6ce94a6f1b4f65a79d3 (patch)
tree10820a2fa5ae6b51115c2d2f40e40bcc8f0b8d5e /inst/web/SFORB.solution.html
parent6b7c2049d4feb9dd76dd532830adba23b8a5007f (diff)
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-
- <h1> Single First-Order Reversible Binding kinetics </h1>
-
-<div class="row">
- <div class="span8">
- <h2>Usage</h2>
- <pre><div>SFORB.solution(t, parent.0, k_12, k_21, k_1output)</div></pre>
-
- <h2>Arguments</h2>
- <dl>
- <dt>t</dt>
- <dd> Time. </dd>
- <dt>parent.0</dt>
- <dd> Starting value for the response variable at time zero. </dd>
- <dt>k_12</dt>
- <dd> Kinetic constant describing transfer from free to bound. </dd>
- <dt>k_21</dt>
- <dd> Kinetic constant describing transfer from bound to free. </dd>
- <dt>k_1output</dt>
- <dd> Kinetic constant describing degradation of the free fraction. </dd>
- </dl>
-
- <div class="Description">
- <h2>Description</h2>
-
- <p>Function describing the solution of the differential equations describing
- the kinetic model with first-order terms for a two-way transfer from a free
- to a bound fraction, and a first-order degradation term for the free
- fraction. The initial condition is a defined amount in the free fraction and
- no substance in the bound fraction.</p>
-
- </div>
-
- <div class="Value">
- <h2>Value</h2>
-
- <p><dl>
- The value of the response variable, which is the sum of free and bound
- fractions at time <code>t</code>.
-</dl></p>
-
- </div>
-
- <div class="References">
- <h2>References</h2>
-
- <p>FOCUS (2006) &#147;Guidance Document on Estimating Persistence and
- Degradation Kinetics from Environmental Fate Studies on Pesticides in EU
- Registration&#148; Report of the FOCUS Work Group on Degradation Kinetics,
- EC Document Reference Sanco/10058/2005 version 2.0, 434 pp,
- <a href = 'http://focus.jrc.ec.europa.eu/dk'>http://focus.jrc.ec.europa.eu/dk</a></p>
-
- </div>
-
- <h2 id="examples">Examples</h2>
- <pre class="examples"><div class='input'> ## Not run: plot(function(x) SFORB.solution(x, 100, 0.5, 2, 3), 0, 2)
-</div></pre>
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