Progettazione geotecnica

p.003

$E_d \leq R_d$

(1.1)

LaTeX → E_d \leq R_d

p.004

$E_d=E\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; a_d\right]$

LaTeX → E_d=E\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; a_d\right]

p.004

$E_d=\gamma_E E\left[F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right] \quad\left(\gamma_E=\gamma_F\right)$

LaTeX → E_d=\gamma_E E\left[F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right] \quad\left(\gamma_E=\gamma_F\right)

p.004

$R_d=\frac{1}{\gamma_R}\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]$

LaTeX → R_d=\frac{1}{\gamma_R}\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]

p.004

$E_d \leq R_d$

LaTeX → E_d \leq R_d

p.004

$E_d=E\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; a_d\right]$

(1.2)

LaTeX → E_d=E\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; a_d\right]

p.004

$E_d=\gamma_E E\left[F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]$

(1.2)

LaTeX → E_d=\gamma_E E\left[F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]

p.004

$R_d=\frac{1}{\gamma_R} R\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]$

(1.3)

LaTeX → R_d=\frac{1}{\gamma_R} R\left[\gamma_F F_k ; \frac{X_k}{\gamma_M} ; {a}_d\right]

p.005

$\gamma_{G1} \cdot G_1+\gamma_{G2} \cdot G_{2}+\gamma_P \cdot P+\gamma_{Q1} \cdot Q_{k1} +\gamma_{Q2} \cdot \Psi_{02} \cdot Q_{k2}+\gamma_{Q3} \cdot \Psi_{03} \cdot Q_{k 3}+\ldots$

(1.4)

LaTeX → \gamma_{G1} \cdot G_1+\gamma_{G2} \cdot G_{2}+\gamma_P \cdot P+\gamma_{Q1} \cdot Q_{k1} +\gamma_{Q2} \cdot \Psi_{02} \cdot Q_{k2}+\gamma_{Q3} \cdot \Psi_{03} \cdot Q_{k 3}+\ldots

p.007

$DA1-C1 : (A1+M1+R1)$

(1.5)

LaTeX → DA1-C1 : (A1+M1+R1)

p.007

$DA1-C2 : (A2+M2+R2)$

(1.6)

LaTeX → DA1-C2 : (A2+M2+R2)

p.007

$DA2 : (A1+M1+R3)$

(1.7)

LaTeX → DA2 : (A1+M1+R3)

p.008

$G_{1k}+G_{2k}+\psi_{21} Q_{k1}+\psi_{22} Q_{k2}+\ldots$

LaTeX → G_{1k}+G_{2k}+\psi_{21} Q_{k1}+\psi_{22} Q_{k2}+\ldots

p.008

$E_d=E\left[F_d ; X_k ; {a}_d\right]$

LaTeX → E_d=E\left[F_d ; X_k ; {a}_d\right]

p.008

$E_d \leq C_d$

LaTeX → E_d \leq C_d

p.011

$\sigma_{ij}^\prime=\sigma_{ij}-u \delta_{ij}$

(1.8)

LaTeX → \sigma_{ij}^\prime=\sigma_{ij}-u \delta_{ij}

p.011

$\tau=\sigma^\prime \cdot \tan \varphi^\prime$

(1.9)

LaTeX → \tau=\sigma^\prime \cdot \tan \varphi^\prime

p.012

$\tau=c^\prime+\sigma^\prime \cdot \tan \varphi^\prime$

(1.10)

LaTeX → \tau=c^\prime+\sigma^\prime \cdot \tan \varphi^\prime

p.016

$\varphi^\prime-\varphi_{cv}^\prime=m \cdot DI <12^\circ$

(1.11)

LaTeX → \varphi^\prime-\varphi_{cv}^\prime=m \cdot DI <12^\circ

p.016

$DI=D_R\left(10-\ln \left(p_F^\prime\right)\right)-1$

(1.11)

LaTeX → DI=D_R\left(10-\ln \left(p_F^\prime\right)\right)-1

p.023

$\tau=C_u$

(1.12)

LaTeX → \tau=C_u

p.024

$\frac{c_u}{\sigma_{v 0}^\prime}=0.23 \cdot OCR^{0.8}$

(1.13)

LaTeX → \frac{c_u}{\sigma_{v 0}^\prime}=0.23 \cdot OCR^{0.8}

p.026

$E + G_1 + G_2 + P + \psi_{21} \cdot Q_{k1} + \psi_{22} \cdot Q_{k2}+\ldots$

(1.14)

LaTeX → E + G_1 + G_2 + P + \psi_{21} \cdot Q_{k1} + \psi_{22} \cdot Q_{k2}+\ldots

p.027

$E_d=E_k=E \left[F_k ; X_k ; a_d\right]$

LaTeX → E_d=E_k=E \left[F_k ; X_k ; a_d\right]

p.027

$R_d=\frac{1}{\gamma_R}\left[F_k ; X_k ; a_d\right]$

LaTeX → R_d=\frac{1}{\gamma_R}\left[F_k ; X_k ; a_d\right]

p.027

$E_d \leq R_d$

LaTeX → E_d \leq R_d

p.028

$E_d=E \left[F_k ; X_k ; a_d\right]$

LaTeX → E_d=E \left[F_k ; X_k ; a_d\right]

p.028

$E_d \leq C_d$

LaTeX → E_d \leq C_d

p.029

$T_R=-\frac{V_R}{\ln \left(1-P_{VR}\right)}$

(1.15)

LaTeX → T_R=-\frac{V_R}{\ln \left(1-P_{VR}\right)}

p.032

$S=S_S \cdot S_T$

(1.16)

LaTeX → S=S_S \cdot S_T

p.032

$V_{S, eq}=\frac{H}{\sum_{i=1}^{N} \frac{h_i}{V_{S, i}}}$

(1.17)

LaTeX → V_{S, eq}=\frac{H}{\sum_{i=1}^{N} \frac{h_i}{V_{S, i}}}

p.036

$a_{\max }=S \cdot a_G=\left(S_s \cdot S_T\right) \cdot a_G$

(1.18)

LaTeX → a_{\max }=S \cdot a_G=\left(S_s \cdot S_T\right) \cdot a_G

p.037

$F_h=k_h \cdot {W}$

(1.19)

LaTeX → F_h=k_h \cdot {W}

p.037

$F_v=k_v \cdot {W}$

(1.20)

LaTeX → F_v=k_v \cdot {W}

p.038

$k_h=\beta \cdot \frac{a_\max}{g}$

(1.21)

LaTeX → k_h=\beta \cdot \frac{a_\max}{g}

p.038

$k_v=\pm 0,5 \cdot k_h$

(1.22)

LaTeX → k_v=\pm 0,5 \cdot k_h

p.039

$k_h=\alpha \cdot \beta \cdot \frac{a_\max}{g}$

(1.23)

LaTeX → k_h=\alpha \cdot \beta \cdot \frac{a_\max}{g}