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Comparing to aggregate, asphalt mastic is believed to have much larger thermal coefficient of contraction, therefore play a more significant role in determining the thermal cracking resistance of asphalt pavement.
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Recently developed pavement design guide, Mechanistic-Empirical Pavement Design Guses (MEPDG), uses thermal properties such as Coefficient of Thermal Contraction or Expansion (CTC or CTE), thermal conductivity (k) and specific heat capacity (C) as inputs to predict pavement distresses such as thermal cracking and aging.
solving V t +1 through W L t L t W H t V t + 1 = 0 W H t V t, updating W L t +1 = s L W L t and W H, i t + 1 = W H, i 0 A i 0 / A i t, where A i t and A i are the current and original one-ring neighborhood, respectively, and s L is a speed-up coefficient of the contraction matrix, constructing the new Laplacian matrix L t with the newly solved vertex position V t +1.
This relation, illustrated in figure 3, provides the keys to understand how the elasticities of energy supply and demand affect the distribution of control coefficients on contraction.
The addition of ZT is able to decrease the thermal coefficients of volume contraction and creep stiffness, improve the adhesive bond between filler and asphalt binder and reduce the complex modulus of asphalt mastic.
The concentration-response curve of endothelium-denuded aortic strips to phenylephrine demonstrated a significant right shift, and the EC50 of phenylephrine was significantly increased by 100 μM CAPA (EC50 = 347.7 ± 120.9 nM); the Hill coefficient of phenylephrine-induced contraction remained unchanged.
(G_{i}(0,0,t,mu)=O(mu^{n+2})), (G_{j}(0,t,mu)=O(mu^{n+2})); (G_{i} eta,w,t,mu)) is a contraction operator with contraction coefficient of order (O(mu)) for η and w of order (O(mu)); (G_{j} zeta,t,mu)) is a contraction operator with contraction coefficient of order (O(mu)) for ζ of order (O(mu)).
(G_{i} eta,w,t,mu)) is a contraction operator with contraction coefficient of order (O(mu)) for η and w of order (O(mu)); (G_{j} zeta,t,mu)) is a contraction operator with contraction coefficient of order (O(mu)) for ζ of order (O(mu)). .
end{aligned} (3.15) The operator (q(lambda,zeta,t,mu)) is a contraction with a contraction coefficient of order (O(mu)) for λ and ζ of order (O(mu)), and (q 0,0,t,mu)=0); (Q lambda,eta,zeta,t,mu)) is for contraction operators with contraction coefficient of order (O(mu)) for λ, η and ζ of order (O(mu ^{2})), and (Q 0,0,0,t,mu)=O(mu^{n+2})).
where 0 < γ < γ ¯ α, α is a contraction coefficient of f.
To examine this question, we estimate separate coefficients on unemployment for periods of contraction and expansion, with unemployment interacted with UP and DOWN indicator variables based on whether unemployment increased or decreased in the previous 3 months (equation (2)).
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Justyna Jupowicz-Kozak
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