Earthquake Location

Station Location

Earthquake Properties

Wave Properties

Simulation Controls

Auto (calculated)

Global Wave Propagation

Epicenter
Seismic Station
P-Wave
S-Wave
Surface Wave
T+00:00
Hover to see coordinates

Initializing Earth Model...

Seismogram Recording

Station: SEIS (41.90°, 12.50°)
±50 mm/s
+50 mm/s
+25 mm/s
0 mm/s
-25 mm/s
-50 mm/s
0:00 0:30 1:00 1:30 2:00 2:30 3:00

Generating Seismogram...

Earthquake Analysis

Epicenter

-

Station

-

Focal Depth

-

Magnitude

-

P-Wave Arrival

-

S-Wave Arrival

-

Surface Wave Arrival

-

Epicentral Distance

-

Max Amplitude

-

Impact Amplitude Map

Epicenter
2 Mw Impact
4 Mw Impact
6 Mw Impact
8 Mw Impact

Earthquake Location and Magnitude Calculation Methods

Locating an Earthquake from Seismograms

Seismologists use the time difference between P-wave and S-wave arrivals to determine the distance to an earthquake epicenter. This method relies on the fact that P-waves travel faster than S-waves through the Earth.

Distance (km) = (Ts - Tp) × (Vp × Vs) / (Vp - Vs)

Where:
Ts = S-wave arrival time
Tp = P-wave arrival time
Vp = P-wave velocity (typically ~6 km/s in the crust)
Vs = S-wave velocity (typically ~3.5 km/s in the crust)

To determine the exact epicenter location, seismologists need data from at least three seismic stations. The process involves:

  1. Calculate the distance from each station to the epicenter using the formula above
  2. Draw a circle around each station with radius equal to the calculated distance
  3. The intersection point of these circles is the earthquake epicenter
Station 1 Station 2 Station 3 Epicenter

Determining Earthquake Magnitude

The magnitude of an earthquake can be calculated from seismogram data using several methods:

Richter Scale (Local Magnitude, ML)

The Richter scale measures the amplitude of the largest seismic wave recorded on a seismogram:

ML = log10(A) - log10(A0)

Where:
A = Maximum wave amplitude measured in micrometers
A0 = Standard reference amplitude

Moment Magnitude Scale (Mw)

The moment magnitude scale is more accurate for larger earthquakes and is based on the seismic moment:

Mw = (2/3) × log10(M0) - 10.7

Where:
M0 = Seismic moment in dyne-centimeters
M0 = μ × A × D
μ = Rigidity of rock
A = Area of fault rupture
D = Average displacement

For each increase of 1 in magnitude, the seismic energy released increases approximately 32 times. This means a magnitude 8 earthquake releases about 32 times more energy than a magnitude 7 earthquake.

1 2 3 4 5 6 7 Magnitude (Mw) Energy Released