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<Text-field style="Title" layout="Title"><Font family="Arial" underline="false" size="36">Creep Curve</Font></Text-field>
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<Text-field style="Author" layout="Author">Univ.-Prof. Dr.-Ing. habil. J. BETTEN
RWTH University Aachen
Mathematical Models in Materials Science and Continuum Mechanics
Augustinerbach 4-20
D-52056  A a c h e n ,  Germany</Text-field>
<Text-field style="Author" layout="Author"><Hyperlink linktarget="mailto:betten@mmw.rwth-aachen.de" hyperlink="true"><Font style="Author" underline="true" foreground="[0,128,128]">betten@mmw.rwth-aachen.de</Font></Hyperlink></Text-field>
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<Text-field style="Text" family="Arial" bold="true" layout="Normal"><Font family="Arial" bold="true">Abstract</Font></Text-field>
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<Text-field style="Normal" layout="Normal">Using MAPLE V, Release 10, a <Font italic="true" style="Text">creep curve </Font>has been formulated, which represents the mechanical</Text-field>
<Text-field style="Normal" layout="Normal">behavior of  metals, polymers, and ceramics, for instance.</Text-field>
<Text-field style="Normal" layout="Normal"></Text-field>
<Text-field style="Normal" layout="Normal"><Font italic="true" style="Text">Keywords: </Font>exponential description; primary, secondary, and tertiary creep stage; creep rate and</Text-field>
<Text-field style="Normal" layout="Normal">                   acceleration</Text-field>
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<Text-field style="Heading 1" layout="Heading 1"><Font family="Arial">Introduction</Font></Text-field></Title>
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<Text-field style="Normal" layout="Normal"></Text-field>
<Text-field style="Normal" layout="Normal">Creep tests are carried out on specimens loaded, e.g., in tension or compression, usually at constant</Text-field>
<Text-field style="Normal" layout="Normal">load, inside a furnace which is maintained at a constant temperature. The extension of  the specimen                                       </Text-field>
<Text-field style="Normal" layout="Normal">is measured as a function of time. A typical <Font italic="true" style="Text">creep curve </Font>for metals, polymers, and ceramics exsists</Text-field>
<Text-field style="Normal" layout="Normal">of  three parts and is represented in this Maple worksheet. The <Font italic="true" style="Text">primary or transient creep </Font>is</Text-field>
<Text-field style="Normal" layout="Normal">characterized by a monotonic decrease in the rate of creep. Creep deformations of the <Font italic="true" style="Text">secondary</Font></Text-field>
<Text-field style="Normal" layout="Normal">stage are large and of a similar character to &quot;pure&quot; plastic deformations. The <Font italic="true" style="Text">tertiary creep phase</Font></Text-field>
<Text-field style="Normal" layout="Normal">is accompanied by the formation of  microscopic cracks on the grain boundaries, so that damage-</Text-field>
<Text-field style="Normal" layout="Normal">accumulation occurs.</Text-field>
<Text-field style="Normal" layout="Normal">   In the past three decades there has been considerable progress and significant advances made in </Text-field>
<Text-field style="Normal" layout="Normal">the development of fundamental concepts of creep and damage mechanics an their application to</Text-field>
<Text-field style="Normal" layout="Normal">solve practical engineering problems (BETTEN, J.: Creep Mechanics, 2nd Edition, Springer - 
Verlag, Berlin / Heidelberg / New York 2005).</Text-field>
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<Text-field style="Heading 1" layout="Heading 1"><Font family="Arial">Exponential Description</Font></Text-field></Title>
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<Text-field prompt="&gt; " style="Maple Input" layout="Normal">restart: 
epsilon[creep](t):=A[11]*(1-exp(-A[12]*sqrt(t)))+ A[21]*t+A[31]*(exp(A[32]*t^n)-1);</Text-field>
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<Text-field prompt="&gt; " style="Maple Input" layout="Normal">Digits:=5:                                                         </Text-field>
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<Text-field prompt="&gt; " style="Maple Input" layout="Normal">epsilon[c](t):= subs({A[11]=0.4,A[12]=5,A[31]=0.02,A[32]=3,n=10},<Label label="L3" view="label" executable="true"></Label>);</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSYlKGVwc2lsb25HNiMlImNHNiMlInRHLCokIiNRISIjIiIiKiYkIiIlISIiIiIiLSUkZXhwRzYjLCQqJiIiJiIiIiklInRHIyIiIiIiIyIiIiEiIiIiIiEiIiomJiUiQUc2IyIjQCIiIiUidEciIiIiIiIqJiQiIiMhIiMiIiItJSRleHBHNiMsJComIiIkIiIiKSUidEciIzUiIiIiIiIiIiIiIiI=</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L6" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">epsilon[c](0):=evalf(subs(t=0,<Label label="L5" view="label" executable="true"></Label>));</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSYlKGVwc2lsb25HNiMlImNHNiMiIiEkIiIhIiIh</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L7" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">epsilon[c](1):=evalf(subs(t=1,<Label label="L5" view="label" executable="true"></Label>));</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSYlKGVwc2lsb25HNiMlImNHNiMiIiIsJiQiJi16KCEiJiIiIiYlIkFHNiMiI0AiIiI=</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L8" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">A[21]:=solve(epsilon[c](1)=1,A[21]);</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+JiUiQUc2IyIjQCQiJik0QSEiJg==</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L9" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">alias(H=Heaviside,th=thickness):</Text-field>
</Input>
</Group>
<Group labelreference="L10" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot1:=plot(epsilon[c](t),t=0..1,color=black,th=2):</Text-field>
</Input>
</Group>
<Group labelreference="L11" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot2:=plot({epsilon[c](1),epsilon[c](1)*H(t-1)}, t=0..1.001,color=black, title=&quot;Creep Curve # exponential description&quot;):</Text-field>
</Input>
</Group>
<Group labelreference="L12" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plots[display]({plot1,plot2});</Text-field>
</Input>
<Output>
<Text-field style="Maple Plot" layout="Maple Plot"><Plot height="161" type="two-dimensional" width="339" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" gridlinevisibility="1" legendvisibility="false">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</Plot></Text-field>
</Output>
</Group>
</Section>
<Section collapsed="false" MultipleChoiceAnswerIndex="-1" MultipleChoiceRandomizeChoices="false" TrueFalseAnswerIndex="-1" EssayAnswerRows="5" EssayAnswerColumns="60"><Title>
<Text-field style="Heading 1" layout="Heading 1"><Font family="Arial">Time Derivative</Font></Text-field></Title>
<Group labelreference="L14" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">time_derivative(t):=diff(epsilon[c](t),t);</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUwdGltZV9kZXJpdmF0aXZlRzYjJSJ0RywoKigkIiYrKyIhIiUiIiIpJSJ0RyMiIiIiIiMhIiItJSRleHBHNiMsJComIiImIiIiKSUidEcjIiIiIiIjIiIiISIiIiIiIiIiJiUiQUc2IyIjQCIiIiooJCIjZyEiIyIiIiklInRHIiIqIiIiLSUkZXhwRzYjLCQqJiIiJCIiIiklInRHIiM1IiIiIiIiIiIiIiIi</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L15" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">time_derivative(0):=infinity;</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUwdGltZV9kZXJpdmF0aXZlRzYjIiIhJSlpbmZpbml0eUc=</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L16" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">time_derivative(1):=evalf(subs({A[21]=0.22098,t=1},%%));</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUwdGltZV9kZXJpdmF0aXZlRzYjIiIiJCImIUc3ISIk</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L17" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot3:=plot(time_derivative(t),t=0..1,0..2,color=black,th=2, title=&quot;Time Derivative of the Creep Curve&quot;):</Text-field>
</Input>
</Group>
<Group labelreference="L18" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot4:=plot({2,2*H(t-1)},t=0..1.001,color=black):</Text-field>
</Input>
</Group>
<Group labelreference="L19" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plots[display]({plot3,plot4});</Text-field>
</Input>
<Output>
<Text-field style="Maple Plot" layout="Maple Plot"><Plot height="121" type="two-dimensional" width="364" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" gridlinevisibility="1" 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</Section>
<Section collapsed="false" MultipleChoiceAnswerIndex="-1" MultipleChoiceRandomizeChoices="false" TrueFalseAnswerIndex="-1" EssayAnswerRows="5" EssayAnswerColumns="60"><Title>
<Text-field style="Heading 1" layout="Heading 1"><Font family="Arial">Creep Parameters</Font></Text-field></Title>
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<Input>
<Text-field style="Text" bold="true" layout="Normal"></Text-field>
</Input>
</Group>
<Group labelreference="L23" drawlabel="true">
<Input>
<Text-field style="Normal" layout="Normal">The creep curve exsists of three parts:</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">restart: 
parameters_of_the_primary_term:=A[11], A[12];</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+JT9wYXJhbWV0ZXJzX29mX3RoZV9wcmltYXJ5X3Rlcm1HNiQmJSJBRzYjIiM2JiUiQUc2IyIjNw==</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L24" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">parameters_of_the_scondary_term:=A[21]=K*sigma^m;   # NORTON-BAILEY</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+JUBwYXJhbWV0ZXJzX29mX3RoZV9zY29uZGFyeV90ZXJtRy8mJSJBRzYjIiNAKiYlIktHIiIiKSUmc2lnbWFHJSJtRyIiIg==</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L25" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">parameters_of_the_tertiary_term:=A[31],A[32],n;</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+JUBwYXJhbWV0ZXJzX29mX3RoZV90ZXJ0aWFyeV90ZXJtRzYlJiUiQUc2IyIjSiYlIkFHNiMiI0slIm5H</Equation></Text-field>
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<Group labelreference="L50" drawlabel="true">
<Input>
<Text-field style="Normal" layout="Normal">   For the <Font italic="true" style="Text">primary creep </Font>the sqrt(t)-law has been assumed [<Font italic="true" style="Text">BETTEN</Font>, <Font italic="true" style="Text">J.</Font>: Creep Mechanics,  2nd Edition, Springer-Verlag, Berlin / Heidelberg / New York,  2005]. </Text-field>
<Text-field style="Normal" layout="Normal">The exponent n in the tertiary term regulates the tangent of the creep curve at the creep rupture time. The creep parameters can be determined by suitable Experiments, some of which are discussed in the above mentioned book.</Text-field>
<Text-field style="Normal" layout="Normal"></Text-field>
</Input>
</Group>
<Section collapsed="false" MultipleChoiceAnswerIndex="-1" MultipleChoiceRandomizeChoices="false" TrueFalseAnswerIndex="-1" EssayAnswerRows="5" EssayAnswerColumns="60"><Title>
<Text-field style="Heading 2" layout="Heading 2"><Font family="Arial">Creep Rate and Acceleration</Font></Text-field></Title>
<Group labelreference="L26" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">restart:</Text-field>
</Input>
</Group>
<Group labelreference="L27" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">epsilon[creep](t):=A[11]*(1-exp(-A[12]*sqrt(t)))+ A[21]*t+A[31]*(exp(A[32]*t^n)-1);</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSYlKGVwc2lsb25HNiMlJmNyZWVwRzYjJSJ0RywoKiYmJSJBRzYjIiM2IiIiLCYiIiIiIiItJSRleHBHNiMsJComJiUiQUc2IyIjNyIiIiklInRHIyIiIiIiIyIiIiEiIiEiIiIiIiIiIiomJiUiQUc2IyIjQCIiIiUidEciIiIiIiIqJiYlIkFHNiMiI0oiIiIsJi0lJGV4cEc2IyomJiUiQUc2IyIjSyIiIiklInRHJSJuRyIiIiIiIiIiIiEiIiIiIiIiIg==</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L28" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">creep_rate(t):=diff(epsilon[creep](t),t);</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUrY3JlZXBfcmF0ZUc2IyUidEcsKComIyIiIiIiIyIiIioqJiUiQUc2IyIjNiIiIiYlIkFHNiMiIzciIiIpJSJ0RyMiIiIiIiMhIiItJSRleHBHNiMsJComJiUiQUc2IyIjNyIiIiklInRHIyIiIiIiIyIiIiEiIiIiIiIiIiIiIiYlIkFHNiMiI0AiIiIqLiYlIkFHNiMiI0oiIiImJSJBRzYjIiNLIiIiKSUidEclIm5HIiIiJSJuRyIiIiUidEchIiItJSRleHBHNiMqJiYlIkFHNiMiI0siIiIpJSJ0RyUibkciIiIiIiIiIiI=</Equation></Text-field>
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<Group labelreference="L29" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">creep_rate(0):=infinity;</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUrY3JlZXBfcmF0ZUc2IyIiISUpaW5maW5pdHlH</Equation></Text-field>
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<Group labelreference="L30" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">creep_rate(1):=subs(t=1,<Label label="L28" view="label" executable="true"></Label>);</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUrY3JlZXBfcmF0ZUc2IyIiIiwoKiYjIiIiIiIjIiIiKigmJSJBRzYjIiM2IiIiJiUiQUc2IyIjNyIiIi0lJGV4cEc2IywkJiUiQUc2IyIjNyEiIiIiIiIiIiIiIiYlIkFHNiMiI0AiIiIqKiYlIkFHNiMiI0oiIiImJSJBRzYjIiNLIiIiJSJuRyIiIi0lJGV4cEc2IyYlIkFHNiMiI0siIiIiIiI=</Equation></Text-field>
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<Group labelreference="L31" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">Digits:=5: 
creep_rate(1):=evalf(subs({A[11]=0.4,A[12]=5, A[21]=0.22098,A[31]=0.02,A[32]=3,n=10},<Label label="L30" view="label" executable="true"></Label>));</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUrY3JlZXBfcmF0ZUc2IyIiIiQiJiFHNyEiJA==</Equation></Text-field>
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<Group labelreference="L32" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">Creep_rate(t):=evalf(subs({A[11]=0.4,A[12]=5, A[21]=0.22098,A[31]=0.02,A[32]=3,n=10},creep_rate(t)));</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUrQ3JlZXBfcmF0ZUc2IyUidEcsKCooJCImKysiISIlIiIiKSUidEcjIiIiIiIjISIiLSUkZXhwRzYjLCQqJiQiIiYiIiEiIiIpJSJ0RyMiIiIiIiMiIiIhIiIiIiIiIiIkIiYpNEEhIiYiIiIqKCQiI2chIiMiIiIpJSJ0RyIiKiIiIi0lJGV4cEc2IywkKiYkIiIkIiIhIiIiKSUidEciIzUiIiIiIiIiIiIiIiI=</Equation></Text-field>
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<Group labelreference="L33" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">acceleration(t):=diff(epsilon[creep](t),t$2);</Text-field>
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<Output>
<Text-field style="2D Output" layout="Normal" linespacing="0.5"><Equation executable="false" style="2D Output">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</Equation></Text-field>
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<Group labelreference="L34" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">Acceleration(t):=evalf(subs({A[11]=0.4,A[12]=5, A[31]=0.02,A[32]=3,n=10},<Label label="L33" view="label" executable="true"></Label>));</Text-field>
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<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiM+LSUtQWNjZWxlcmF0aW9uRzYjJSJ0RywqKigkIiYrKyYhIiYiIiIpJSJ0RyMiIiQiIiMhIiItJSRleHBHNiMsJComJCIiJiIiISIiIiklInRHIyIiIiIiIyIiIiEiIiIiIiEiIiooJCImK10jISIlIiIiJSJ0RyEiIi0lJGV4cEc2IywkKiYkIiImIiIhIiIiKSUidEcjIiIiIiIjIiIiISIiIiIiISIiKigkIiRTJiEiIyIiIiklInRHIiIpIiIiLSUkZXhwRzYjLCQqJiQiIiQiIiEiIiIpJSJ0RyIjNSIiIiIiIiIiIiIiIiooJCIlKz0hIiMiIiIpJSJ0RyIjPSIiIi0lJGV4cEc2IywkKiYkIiIkIiIhIiIiKSUidEciIzUiIiIiIiIiIiIiIiI=</Equation></Text-field>
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<Group labelreference="L35" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">alias(H=Heaviside, th=thickness):</Text-field>
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<Group labelreference="L36" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot1:=plot({Creep_rate(t),Acceleration(t)}, t=0..1,-10..10,color=black,th=2):</Text-field>
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<Group labelreference="L37" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plot2:=plot({10,-10,10*H(t-1),-10*H(t-1)}, t=0..1.001,color=black, title=&quot;Creep Rate  and  Acceleration&quot;):</Text-field>
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<Group labelreference="L38" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">plots[display]({plot1,plot2});</Text-field>
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