From 0ee36aae38f6b9911c70db6b4ed9fcd743760a14 Mon Sep 17 00:00:00 2001 From: Adog64 Date: Mon, 10 Mar 2025 13:06:29 -0400 Subject: [PATCH] Bio week 7 and weapon systems midterm equations --- .../week-7/Pulmonary Function Tests_MHC.pdf | Bin 0 -> 81079 bytes .../prelab-project-7/2025-03-09 21-43-39.mkv | Bin 0 -> 2402816 bytes .../prelab-project-7/prelab-project-7.md | 13 + .../vocab/Sharpe_VocabularyAssignment7.md | 36 + .../vocab/Sharpe_VocabularyAssignment7.pdf | Bin 0 -> 107510 bytes ...) 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As a rule of thumb, $SM \approx -0.5d$, where $d$ is the missile diameter. + +#### Body fineness ratio: +$BFR = \frac{l}{d}$, where $l$ is the missile length, and $d$ is the missile diameter. Typically between 5 and 25. + +#### Nose fineness ratio: +$NFR = \frac{l}{d}$, where $l$ is the nose length, and $d$ is the maximum nose diameter. Typically between 2 and 4. + +# Rocket Propulsion + +#### Rocket thrust: +$F = \frac{\dot{W} v_e}{g} + (P_e + P_a)A_e = \frac{P_0 A^*}{C^*}v_e + (P_e + P_a)A_e$, where $\dot{W}$ is the propellant weight flow rate, $v_e$ is the exhaust exit velocity, $P_e$ is the exit pressure, $P_a$ is the outside pressure, and $A_e$ is the nozzle exit area. + +#### Mass flow rate: +$\dot{m} = \frac{\dot{W}}{g}$ + +#### Weight flow rate: +$\dot{W} = g\frac{P_0 A^*}{C^*}$, where $P_0$ is the chamber pressure, $A^*$ is the throat area, and $C^*$ is the characteristic velocity of burned propellants. + +#### Characteristic velocity: +$C^* = \frac{223}{K}\sqrt{\frac{T_0}{m}}$, where $m$ is molecular weight, $K$ is a function of the specific heat ratio, and $T_0$ is the flame temperature. + +#### Specific impulse: +$I_{sp} = \frac{F}{\dot{W}}$ + +#### Exit velocity: +$v_e = g I_{sp}$ + +#### Ideal burnout velocity: +$V_{BO_I} = g I_{sp} \ln\left(\frac{W_L}{W_{BO}}\right)$, where $W_L$ is the weight of the vehicle at launch, and $W_{BO}$ is the weight of the vehicle at burnout. + +#### Realistic burnout velocity: +$V_{BO} = V_{BO_I} - g \sin(\bar{\gamma})T_{BO}$, where $\bar{\gamma}$ is the average flight path angle, and $T_{BO}$ is the time at burnout. + +#### Rocket velocity: +$v(t) = v_0 + v_e \ln\left(\frac{m_0}{m(t)}\right) - g\sin(\bar{\gamma})t$, where $v_0$ is the initial velocity, $m_0$ is the initial mass, and $m(t)$ is the mass at time $t$. + +# Weapon Control Systems + +#### Total engagement time: +$TET = \frac{ROF - R_\text{min}}{v_t}$, where $ROF$ is the range of open fire, $R_\text{min}$ is the range of the final shot, and $v_t$ is the velocity of the target. + +#### Duration of first shot: +$TOF_1 = \frac{ROF}{v_m + v_t}$, where $v_m$ is the velocity of the missile, and $v_t$ is the velocity of the target. + +#### Depth of fire: +$DOF = \frac{TET - TOF_1}{T_H} + 1$, where $T_H$ is the homing time. + +#### Time between launches: +$\Delta T_L = T_H\left(1 + \frac{v_t}{v_m}\right)$, where $T_H$ is homing time, $v_t$ is the velocity of the target, and $v_m$ is the velocity of the missile. + +#### Total launching time: +$N_L = N \Delta T_L$ + +#### Time to go: +$TGO = \frac{|\vec{R}_{TM}|}{\cos(\theta_m)|\bar{v}_m| + \cos(\theta_t)|v_t}$, where $R_{TM}$ is the vector from the missile to the target, $\theta_m$ is the angle between $\bar{v_m}$ and $\vec{R}_{TM}$, $\bar{v_m}$ is the average remaining weapon velocity, $\theta_t$ is the angle between $\vec{R}_{TM}$ and $v_t$, and $v_t$ is the target velocity (assumed constant). + +#### Predicted intercept point: +$\overrightarrow{PIP} = \vec{R}_T + TGO \vec{v_t}$, where $R_T$ is the current vector from the illuminator to the target. + +#### Power density at the missile seeker: +$PDMS = \frac{P_T G_T \sigma_{RCS}}{L_{IL} (4\pi)^2 R_T^2 R_{TM}^2}$, where $P_T$ is the illuminator transmit power, $G_T$ is the antenna gain, $\sigma_{RCS}$ is the radar cross section of the target, $L_{IL}$ is the total of the transmit losses of the illuminator, $R_T$ is the distance from the RF source to the target, and $R_{TM}$ is the distance from the target to the missile seeker. + +# Trajectory Design + +#### Midcourse heading error: +$\varepsilon = \arccos\left(\frac{\vec{R}_{TGO} \cdot \vec{v}_{M}}{|\vec{R}_{TGO}| |\vec{v}_{M}|}\right)$ + +#### Terminal guidance heading error: +$\varepsilon = \arccos\left(\frac{\vec{R}_{TM} \cdot \vec{v}_{TM}}{|\vec{R}_{TM}| |\vec{v}_{TM}|}\right)$ + +#### Thrust energy optimization: +$E_\text{thrust} = E_\text{preburnout drag} + \int\limits_{s_\text{burnout}}^{s_\text{final}} \text{Drag} ds + E_\text{grain} + \frac{1}{2}\frac{W_M}{g}v_\text{final}^2 + W_M(h_\text{final} - h_\text{initial})$, where $s$ is the incremental path length of the trajectory, $v_\text{final}$ is the final velocity of the interceptor, $h$ is the interceptor altitude, $W_M$ is the weight of the interceptor without fuel. + +#### Optimal dynamic pressure: +$Q_\text{opt} = \frac{W_M}{s_\text{Ref}}\sqrt{C_A C_{N_\alpha}}$ + +#### Cruise altitude: +$h_\text{opt} \approx 2.3 \times 10^4 \ln\left(\frac{W_M}{s_\text{Ref} M^2 \sqrt{C_A C_{N_\alpha}}}\right)$, where $W_M$ is the weight of the empty missile and $M$ is the Mach number. + +#### Optimal turn: +$R_\text{opt} = \frac{v^2}{n_z g}$ diff --git a/8th-Semester-Spring-2025/weapon-systems/equation-sheet/equation-sheet.pdf b/8th-Semester-Spring-2025/weapon-systems/equation-sheet/equation-sheet.pdf new file mode 100644 index 0000000000000000000000000000000000000000..4d88686bd0f7ee0f7924cbbf82b3e609fadd324f GIT binary patch literal 253837 zcma&NV~j3L&@DQ~Gq!EpHul)IZQHhuJ+^Jz*kjxF-1pp^b90mL z4)#-G1`cJQ3 zRjbGpM8)Zt=-B{d^UEXa05(EKLVF`C0530qLB`b1+{J>Bg_Dbk@c%UcgSe%Qi>VVK zgSd^Mi>auovAu~YfS(`W?BZls>wc2 zl4rjaQKxF+cqPPIABur|v^~h1S4+k(x0k=oPAk=Z&U{d&E&DOk#OUK<=trUE^(j<7 zp8+G>sx7YX>+RImQv-i(TV-Yc>vbx>&$DPf9+HqN?auACk-m6(Br5Opb zr<2Ovb(PX3CG6Ssk3md%^Kuc0!Zb$H95H 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