# Horbours and Ports

By Vishwajeet Sinha|Updated : January 9th, 2017

### Horbours

#### Classification of horbour depending upon the protection needed

Depending upon the protection needed, harbours are broadly classified as:

2. semi – natural harbours

#### Classification of harbour depending upon the utility

From their etility, harbours are further classified into five major types

1. Harbours of refuge
2. Commercial harbours
3. Fishery harbours
4. military harbours
5. marine harbourse.

#### Classification of harbour based upon the location

The layout of a harbour is greatly influenced by its location and based on the location, harbours are further classified into the following four major types:

1. Canal harbour
2. Lake harbour
3. River or estuary harbour
4. sea or ocean harbour

#### Harbour depth

The channel depth is generally determined by the following formila:

Where, D1 = draft of the largest ship to be accommodated

D2 = allowance for squat of the moving ship

H = height of storm waves.

The max, harbour depth below lowest low water is achieved as followis:

Max. harbour depth = loaded draft + 1.2 m when bottom is soft

Max. harbour depth = loaded draft + 1.8 m when bottom is rock.

The depths of sea bottom are obtained by use of fathometer or echo sounder.

#### Wave parameter

Height and length of waves: Waves being generated by wind. Their developmebt depends upon the surface area of sea exposed to wind action such a surface givin rise to a wave is called a fetch and is usually measured in km, denoting the length across which the wave action is generated and is active

The height of the wave in metres = 0.34√F, where F is the fetch in km.

This is an empirical formula given by Thomas.

The length could be defined as the distance between adjacent crests of a wave. The length influences the force of the wave.

Bertin’s formula,

Where, L = length in meters and t is the period in seconds for two suxxessive waves to pass the same section.

#### Dybnamic Effect of Wave Action

1. In deep water: When the depth of water is great compared to the length of wave, Velocity
Considering the wave as a cycloidal curve, the height h of the wave = 1/π, where l is the length of the wave.
V = √5h and pressure on unit surface
2. In shallow water: In shallow water, if depth of weter is d, it has been found that the velocity  approximately

Hight of wave: hp = h{√b/B – 0.0274 √D (1+√b/B)}
Where, hp = height of wave at the point under consideration
h = height of wave at the entrance of the harbour.
b = width of entrance
B = width of basin at point under consideration
D = distance of point of consideration from entrance.