Left and right surface nodes as viewed from left 

Front and back surface nodes as viewed from front

Top and bottom surface nodes as viewed from Top

Name

Description

Modelica ID

$\mathrm{port\_left}\left[i\right]$

Thermal port of left

The number of i is determined by Nodes of W*H

port_left[]

$\mathrm{port\_right}\left[i\right]$

Thermal port of right

The number of i is determined by Nodes of W*H

port_right[]

$\mathrm{port\_front}\left[i\right]$

Thermal port of front

The number of i is determined by Nodes of L*H

port_front[]

$\mathrm{port\_back}\left[i\right]$

Thermal port of back

The number of i is determined by Nodes of L*H

port_back[]

$\mathrm{port\_top}\left[i\right]$

Thermal port of top

The number of i is determined by Nodes of L*W

port_top[]

$\mathrm{port\_bottom}\left[i\right]$

Thermal port of bottom

The number of i is determined by Nodes of L*W

port_bottom[]

$\mathrm{port\_center}\left[i\right]$

Thermal port of center

The number of i is determined by Nodes of L*W*H

port_center[]

Symbol

Default

Units

Description

Modelica ID

$\mathrm{Material}$

$\mathrm{SolidPropertyData1}$

$-$

Solid material property data

Material

$\frac{W}{m\cdot K}$

Material.k is the thermal conductivity of the material

Material.k

$\frac{J}{\mathrm{kg}\cdot K}$

Material.cp is the specific heat capacity of the material

Material.cp

$\frac{\mathrm{kg}}{m^3}$

Material.rho is the density of the material

Material.rho

$\mathit{use} \mathrm{Anisotropic} \mathrm{thermal} \mathrm{conductivity}$

$\mathrm{false}$

If true, correction coefficient for thermal conductivity $\mathrm{k\_\_cc}$ is available and that enables you to consider anisotoropic thermal conductivity per each direction L, W and, H

use_kcc

$\mathrm{k\_\_cc}$

$\left[1\,1\,1\right]$

$m^{}$

(When $\mathit{use} \mathrm{Anisotropic} \mathrm{thermal} \mathrm{conductivity}$ is true) Correction coefficient for thermal conductivity in each direction [L, W, H]

kcc[3]

$L$

$1$

$m^{}$

Length of cubic

L

$W$

$1$

$m^{}$

Width of cubic

W

$H$

$1$

$m^{}$

Height of cubic

H

$\mathrm{Nodes}$

[5, 3, 3]

Number of nodes [L, W, H]

$\mathrm{numNode}\left[3\right]$

$\mathrm{T\_\_start}$

$293.15$

$K$

Initial condition of temperature

T_start

$\mathrm{fixed}$

$\mathrm{true}$

$-$

True enforces the T_start initial condition

fixed

Symbol

Default

Units

Description

Modelica ID

$\mathrm{Show} \mathrm{Visualization}$

$\mathrm{false}$

$-$

If true, you can visualize the temperature of heat capacitor of each node Shape as colored geometry in 3-D Playback Window. And the following visualization parameters are available.

VisOn

$\mathrm{Position}$

$\left[0\,0\,0\right]$

$m$

Position of the node in visualization [X, Y, Z].

pos[3]        

Rotation

$\left[0\,0\,0\right]$

rad

Rotation of the node in visualization [X, Y, Z].

rot[3]

$\mathrm{Transparent}$

$\mathrm{false}$

$-$

If true, shape geometry will be transparent.

transparent

$\mathrm{T\_\_max}$

$373.15$

$K$

Upper limit of temperature in the color blend.

Tmax

$\mathrm{Color} \mathrm{of} \mathrm{T\_\_max}$

$\mathrm{RGB}\left(255\,0\,0\right)$

$-$

Color when temperature is over $\mathrm{T\_\_max}\.$Temperature between $\mathrm{T\_\_max}$ and $\mathrm{T\_\_min}$ are automatically interpolated to a color.

color_Tmax

$\mathrm{T\_\_min}$

$273.15$

$K$

Lower limit of temperature in the color blend.

Tmin

$\mathrm{Color} \mathrm{of} \mathrm{T\_\_min}$

$\mathrm{RGB}\left(0\,0\,255\right)$

$-$

Color when temperature is under $\mathrm{T\_\_min}$. Temperature between $\mathrm{T\_\_max}$ and $\mathrm{T\_\_min}$ are automatically interpolated to a color.

color_Tmin

$\mathrm{Show} \mathrm{Sphere} \mathrm{element}$

$\mathrm{true}$

$-$

If true, heat capacitor sphere will be shown.

showCapacitor

$\mathrm{R\_\_sphere}$

$0.2$

$m$

Radius of visualized heat capacitor sphere.

Sradius