Page updated on 29 September 2025

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Scenery

This web page covers the guidelines for the geometric properties of scenery for the TT scale model railway.

Contents:


Landscape

Rocks

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Hills

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Trees

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Water ways

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Roads

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Structures

Viaducts

This section is about the geometric design of the viaduct at the back of module 2 of my TT model railway. The viaduct resembles the in 1999 abandoned 'Laskitzer Viadukt' of the Tauernbahnwith a length of 93m (TT gauge 775mm).

Litzelsdorfer Viadukt Tauernbahn
Figure with Litzelsdorfer Viadukt Tauernbahn.
Postcard Litzelsdorfer Viadukt
Figure with postcard Litzelsdorfer Viadukt

The length of the viaduct for TT model railway is 562mm. In the real world this would be:

L = L TT12010 3 = 56212010 3 = 67.44m matrix{ L # `= ` # alignl L_TT cdot 120 cdot 10^-3 ## ` # `= ` # alignl 562 cdot 120 cdot 10^-3 ## ` # `= ` # alignl 67.44 ` m}

At least four arches are required for a realistic look. The width of the arches are between 16 and 20 m on the Tauernbahn. With a span width of 16 m there will not be enough space:

67.44 416 =3.44 m 67-4 cdot 16 = 3 m

A length of 3.44 meters is not enough for five pillars. After some experimenting 14 meter seems to be the optimal span width of the arches.

The span width of the arch STT in TT scale is:

S TT = S 12010 3 = 14 12010 3 = 118mm matrix{ S_TT # `= ` # alignl { alignc S } over { 120 cdot 10^-3 } ## ` # `= ` # alignl { alignc 14 } over { 120 cdot 10^-3 } ## ` # `= ` # alignl 118 ` mm}

Based on a span width of 14 meters the width of the pillar heads W is:

W = k w S = 0.55 14 = 2.058m matrix{ W # `= ` # alignl k_w sqrt S ## ` # `= ` # alignl 0.55 sqrt 14 ## ` # `= ` # alignl 2.058 m}

Where:

S = Span width of the arch (Spannweite).
W = Width of the pillar head (Pfeilersköphers).
kw = This constant is 0.55 and is the ratio between de square root of the span width and the width of the pillar head.

The width of the pillar heads WTT for TT scale is:

W TT = W 12010 3 = 2.058 12010 3 = 18mm matrix{ W_TT # `= ` # alignl { alignc W } over { 120 cdot 10^-3 } ## ` # `= ` # alignl { alignc 2.058 } over { 120 cdot 10^-3 } ## ` # `= ` # alignl 18 ` mm}

The total length of the viaduct in TT scale LTT with five pillars and four arches is, as stated before:

L TT = 4 S TT+5 W TT = 4118 + 518 = 562mm matrix{ L_TT # `= ` # alignl 4S_TT + 5W_TT ## ` # `= ` # alignl 4 cdot 118 + 5 cdot 18 ## ` # `= ` # alignl 562 mm}

The increase of the width towards the base of the pillar depends on the slope and the height of the pillar. If the pillar is 9.5 meter high, the offset O is:

O = k oH = 0.039.5 = 0.285m matrix{ O # `= ` # alignl k_o H ## ` # `= ` # alignl 0.03 cdot 9.5 ## ` # `= ` # alignl 0.285 m}

Where:

O = The offset at one side of the pillar base (Neigung des Pfeilers).
H = Height of the pillar (Hohe des Pfeilers).
ko = This constant is 0.03 and is the ratio of the offset of the pillar to the height of the pillar.

The offset at one side of the 9.5 meter high pillar is in the scale of TT gauge:

O TT = O 12010 3 = 0.285 12010 3 = 2.375makesrounded2.5mm matrix{ O_TT # `= ` # alignl { {alignc O} over { 120 cdot 10^-3}} ## ` # `= ` # alignl { alignc 0.45} over { 120 cdot 10^-3} ## ` # `= ` # alignl 2.375 makes rounded 2.5` mm}

The height between the base of the sleepers and the vertex of the arch depends on the width of the arch. This is 14 meters but it is aesthetically more pleasing to use a span width of 16 meter to calculate this height for the 'Mölltheuer' or 'Litzelsdorfer Viadukt' .

D = k dS = 0.0916 = 1.44m matrix{ D # `= ` # alignl k_d S ## ` # `= ` # alignl 0.09 cdot 16 ## ` # `= ` # alignl 1.44 m}

Where:

D = Distance between the vertex of the arch and base of the sleepers.
S = Span width of the arch (Spannweite).
kd = The constant of 0.1 and is the ratio between the vertex of the arch and the base of the sleepers.

The dimension between the vertex of the 14 meter arch and base of the sleepers in the scale of TT gauge is:

D TT = D 12010 3 = 1.44 12010 3 = 12mm matrix{ D_TT # `= ` # alignl { {alignc D} over { 120 cdot 10^-3}} ## ` # `= ` # alignl { alignc 1.44} over { 120 cdot 10^-3} ## ` # `= ` # alignl 12 ~ mm}

The dimensions for the cross section are measured from photos with viaducts like the one below:

Pillars Mölltheuer Viaduct
Figure with Pillars Mölltheuer Viaduct
Viaduct scaled to TT scale dimensions
Figure with viaduct scaled to TT scale dimensions

Measurements of the stones in TT scale:

  1. Arch:
    1. The stone height:
      Ha(TT) = Ha/120 = 483 / 120 = 4 mm
    2. The width of the arch:
      Wa(TT) = Wa/120 = 995 / 120 = 8 mm
  2. Viaduct body and pillars
    1. The average stone height:
      Have(TT) = Have/120 = 242 / 120 = 2 mm
    2. The maximum stone height:
      Hmax(TT) = Hmax / 120 = 484 / 120 = 4 mm
    3. The minimum stone height:
      Hmin(TT) = Hmin / 120 = 80 / 120 = 0.7 mm
    4. The average stone length:
      Lave(TT) = Lave / 120 = 500 / 120 = 4 mm
    5. The maximum stone length:
      Lmax(TT) = Lmax / 120 = 1000 / 120 = 8.5 mm
    6. The minimum stone length:
      Lmin(TT) = Lmin / 120 = 242 / 120 = 2 mm

Prestressed concrete bridges

This section is about the geometric design of two prestressed concrete bridges at the back and side of module 1 of the TT model railway. The viaduct resembles the 'Moserrinne Brücke' with a length of 150m (TT gauge 1250mm) and the arch of the 'Falkenstein-Brücke' in de direction of Schwarzach with a length of 120m (TT gauge 1000mm) both of the Tauernbahn.

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Tunnels

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