Propeller / Tail Shaft

Advertisements

The propeller is fitted on the outboard end of the propeller shaft

It is also called as tail-end shaft or tail shaft

It passes through the Stern Tube

The outboard end of the Shaft is tapered

Propeller Boss fits on the tapered part of the Shaft

Propeller Nut is screwed on the end to lock the Propeller

 

Oil Lubricated Stern Tube

Stern Tube is made of Cast Iron

Propeller Shaft passes through the Stern Tube

Stern Tube carries the weight of the Propeller Shaft and the Propeller

Stern Tube are lined with white metal & lubricated with Oil

Both ends of the Stern tube has lip seals made of nitrile rubber.

Oil in the stern tube is maintained at a certain pressure between the lip seals

Chrome liners are provided on out board and in board ends of the Propeller Shaft

The elastic lip of the seal grips on the rubbing surface provided by chrome liners

Seals prevent the entry of seawater and also prevents the loss of lub oil

Large tanker/ships with large draught changes are fitted with two oil header tanks – one for ballast condition and another for fully loaded condition

               Basic Marine Engineering Book   

Page No. 151  Fig 8.2 (a) and Page No. 152  Fig 8.2 (b)

 

Types of Propellers

  • Solid Propeller (Fixed-Pitch Propeller)
  • Controllable-Pitch Propeller
  • Contra-Rotating Propeller
  • Vertical-Axis Propeller

 

Solid Propeller (Fixed Pitch Propeller)

Blades are attached to the Boss/Hub

Blades are Helicoidal form (Skewed) [blade has a twisted appearance when viewed from tip to centre]. When Propeller is rotated – it SCREWS or THRUSTS its way through the water by giving momentum to the column of water passing through it. Pitch is the axial distance that a Propeller will move in one revolution. Fixed Pitch = for each revolution the axial distance moved is same

Basic Marine Engineering Book    Page No. 153  Fig 8.3

 

Controllable Pitch Propeller (cpp)

Difference between CPP ( controllable ) and fixed pitch propeller.

Sl. No Solid / Fixed Pitch Propeller Controllable Pitch Propeller
1 Speed of Ship is controlled by varying the speed of Engine Speed of the ship is controlled by varying the pitch of the propeller
2 Engine with varying speed is required Engine with constant speed is enough
3 Hence Shaft driven auxiliary cannot be fitted Hence Shaft driven auxiliary can be fitted
4 Astern movement of the ship is by reversing the engine {engine should be of reversing type} Astern movement of the ship is by varying  the pitch of the propeller {unidirectional engine is enough]
5 Full power of the engine is not available during astern running Full power of the engine will be available during astern running also
6 Hence Stopping time and distance is more Hence Stopping time and distance is less
7 Manoeuvring in confined water is difficult Manoeuvring in confined water is easy
8 Propeller efficiency is more Propeller efficiency is less since large diameter boss/hub is required
9 Cost is low  Cost is high
10 Cost of repair and maintenance is less Cost of repair and maintenance is more

Maximum Continuous Rating (MCR) – It is the maximum power output (kW/BHP) that an engine can produce while running continuously at safe limits and conditions

 

 

Propulsion Efficiency

Propeller Efficiency: ηpPt Vi

2π N T

Propulsive Efficiency: ηtRt V

                                              2π N T

 

Pt  = Thrust (Propeller axial thrust force)

Vi = Inflow Velocity (Mean inflow velocity)

N = Rotation rate (Rotational speed of the propeller) in rev/sec

T = Torque (Propeller shaft torque)

Rt= Total Ship resistance

V  = Ship Speed (Ship velocity)

 

SFOC (or) SFC: Specific Fuel Oil ConsumptionMass of fuel consumed per hour  g/kWh

Power developed in KW

 

Consumption of Fuel Oil per Unit Energy at the Output Shaft of the Engine for given time [g/kWh (or) g/BHPh]

(Or)

Mass of Fuel Oil Consumed per average Shaft Power developed by the Engine for a given time

SFOC = Co D 106

h Pe

106 is multiplied to convert the fuel oil unit in tonnes to gram

Co = Fuel Oil Consumed Over the period in m3

D = Temp. Corrected Density in kg / m3

h = Measuring period in hours

Pe = Brake Horse Power bhp or kW

Take flow meter reading for specific time interval [usually 1 hr period, h = 1 hr) Diff between initial readings  and final reading (after 1 hr) = Co in m3

Density is given in Bunker Delivery Note in kg /m3

Calculate Density at the Temp near the flow meter.

Temp Corrected Density D = (Density of Fuel Oil @ 150C) * [1-{(T-15) * 0.00064}] kg/m3

Calculate Shaft Power (BHP/kW) at the given interval Pe

 

SFOC is used to determine the Efficiency of the Engine

Power-to-weight ratio of engine =  Power generated by the engine

Mass of the engine

Example:

Engine’s Power = 250 kW

Engine’s Mass = 380 kg

Power-to-Weight Ratio = 0.65 kW/kg

 

Power to Weight Ratio is used for comparing the Performance of one Engine with the performance another engine.

 

Pitch is the axial distance that a Propeller will move in one revolution

 

P = 2 π R tan θ metres

 

P = 2 π R1 tan θ1 + 2 π R2 tan θ2 + ……. 2 π Rn tan θn   metres

n

 

P = Pitch Ratio x Diameter of Propeller in metres

P = Pitch in metres

R = Radius from the centre of shaft to section in metres

θ = Pitch Angle in degrees

tan θ = Natural Tangents under Mathematical Tables in Science Data Book (Clark’s Tables)

             

                   Scientific Calculator – Select the Mode – ‘Deg’

             Enter the Value of θ (given in degrees)

             Press ‘tan’ key

 

Propeller Speed (Theoretical Speed) (VT) is the distance the propeller will move in unit time if working in an unyielding fluid

VT = P x N x 60   Knots (Nautical Miles/hr) (nm/hr)

1852

 

VT = Propeller Speed (Theoretical Speed) in Knots (Nautical Miles/hr) (nm/hr)

P = Pitch in metres

N =Revolutions per minutes in rpm   

 

 

N x 60 = n (Revolutions –No Units)

Theoretical Distance = P x n   in Knots (Nautical Miles) (nm/hr)

1852

 

 

Apparent Slip (Percentage Slip) is the difference between the Propeller Speed (VT) and the Speed of the Ship (Actual Speed) (V) expressed as a percentage of Propeller Speed (Theoretical Speed) (VT)

Apparent Slip (Percentage Slip) = V– V  x 100  %

VT

VT = Propeller Speed (Theoretical Speed) in Knots (Nautical Miles/hr) (nm/hr)

V = Speed of the Ship (Actual Speed)

 

V =            Actual Distance

Time taken to cover the Distance

 

 

Apparent Slip = Theoretical Distance – Actual Distance  x  100  %

Theoretical Distance

 

 

Wake Speed 

When a ship moves, due to the friction between hull and the water, the water around the ship also moves. This moving water is known as Wake.

Speed of moving water (Wake) is known as Wake Speed (Vw)

 

Vw = w x V  Knots (Nautical Miles/hr) (nm/hr)

 

w = 0.5 Cb – 0.05

w = Wake fraction

 

Cb = Volume Displaced

L x B x D

 

L = Length in m       B = Beam in m       D = Draught or Draft in m

 

 

Volume Displaced =      Δ                             Volume = Mass

1.0125                                         Density

 

Δ = Displacement in tonnes 

 

 

Speed of Advance is the Propeller added Speed (Speed added by the Propeller)

 

Speed of the Ship (Actual Speed) (V) = Wake Speed (Vw) + Speed of Advance (Va)

 

                                                       V = Vw + VKnots (Nautical Miles/hr) (nm/hr)

 

Basic Marine Engineering Book  Page No. 154 –  Figure

 

Real Slip or True Slip is the difference between the Propeller Speed (Theoretical Speed) (VT) and speed of advance (Va) expressed as a percentage of Propeller Speed (Theoretical Speed) (VT)

 

Real Slip = VT – Va  x 100 %

VT

 

 

Power Estimation

Rt = ρSVn

S α (Length)2

Δ α (Length)3

S α Δ2/3

Rt α Δ2/3 V2

P  α Rt V

α Δ2/3 V2 V

C = Δ2/3 V3

P

Rt = Total Resistance of a Ship

ρ = Density of Water (kg/m3)

S = Wetted Surface Area (m2)

V = Speed (Knots)

Δ = Displacement (tonnes)

P = Propeller Power / Engine Power (kW)

Index ‘n’ is taken as ‘2’ since ships are slow or medium speed

ρ is considered constant since ships will be in sea water

C is constant known as ‘Admiralty Coefficient’

 

Power Estimation

                                                           (A)    Power  =   Δ2/3 V3

               C

 

                                                            (B)    Δ12/3 V13   =   Δ22/3 V23

                                                                                        P1                        P2

 

If Δ=  Δ2

 

    P1  =      V1    3

                                                                  P2             V2

 

P = Power of the Engine in kW

Δ = Displacement in tonnes

V = Speed of Ship (Actual Speed) in Knots (Nautical Miles/hr) (nm/hr)

C = Admiralty Coefficient

 

Δ2/3 – Scientific Calculator        First Take Cube Root & then Square it

Fuel Estimation

 

  • Daily Fuel Consumption α   Δ2/3 V3

                                                                  α   V3

 

Fuel Coefficient   =                         Δ2/3 V3

                                    Daily Fuel Consumption 

 

Daily Fuel Consumption  =  Fuel Consumption / day  in tonnes

 

= Daily Consumption in tonnes

 

 

 

 

Δ = Displacement in tonnes

V = Speed of Ship (Actual Speed) in Knots (Nautical Miles/hr) (nm/hr)

 

Voyage Consumption = Total Fuel Consumption during the Voyage in tonnes

                                        = Total Voyage Consumption in tonnes

 

Voyage Distance = Distance Covered during the Voyage in Knots (Nautical Miles/hr) (nm/hr)

                               = Total Distance in Knots (Nautical Miles/hr) (nm/hr)

 

 

(2)                Δ12/3 V13                    =                   Δ22/3 V23

       Daily Fuel Consumption1                Daily Fuel Consumption 2

 

 

(3)     Daily Fuel Consumption1     Δ1    2/3   V1  3

              Daily Fuel Consumption 2        Δ2             V2    

 

(4) Daily Fuel Consumption  =   Voyage Consumption

                                                         No. of Days on Voyage

 

 

(5)  No. of Days on Voyage =   Voyage Distance

                                                             V  x  24 hrs

 

 

 

(6)     Voyage Consumption1     =     Δ  2/3    V1    Voyage Distance 1    

              Voyage Consumption 2        Δ2            V2       Voyage Distance 2          

 

 

 

(7)    Daily Fuel Consumption =   Voyage Consumption  x   V  x  24 hrs

Voyage Distance

 

(8)     Daily Fuel Consumption1     =   V1     3

              Daily Fuel Consumption 2         V2    

 

Note:

If Voyage distance not given assume voyage is for 24 hrs (i.e. 1 day)

Voyage Distance for 1 day = V  x  24 hrs

Usually 1st Voyage is considered for 24 hrs (or) 1 day