The following parameters are essential for designing GDTs:

- Input voltage range
- Power level
- Turns Ratio
- Operating frequency
- Duty Cycle
- Dielectric strength
- Safety requirements
- Ambient temperature
- Size requirements

### Step 1: Core Choice & Shape

The first task is to choose core size. The designer can make their preliminary core choice based upon the power requirements of the application and the frequency. Selecting an appropriate core is important to achieving optimal performance from the transformer. Ferrite or tape wound cores (with high permeability and high B_{sat}) are the best choice for high-frequency applications that operate in KHz ranges. The most popular shapes are toroids, pot, and RM cores, however many other shapes also work. Ungapped cores are usually preferred since inserting air gaps corresponds to decreasing the equivalent permeability of material and increase the leakage inductance.

#### Core size

There are many variables involved in estimating the appropriate core size.

- One way to select the proper core is to refer to the manufacture's core selection guide.
- The core area product (W
_{a}A_{c}), obtained by multiplying the core cross-section area by window area available for winding is widely used for an initial estimate of core size for a given application.

K_{f} = Form factor; for square wave Kf = 4

K_{u} = Window utilization factor

J = Current density

B_{max} = Operating flux density

F = Switching frequency

P_{o} = Output power

### Step 2: Volt-Time Product (V-µSec) value

Determine the V-T value based upon the maximum allowable duty cycle and the frequency.

T = Switching period

F = Operating frequency

V_{PEAK} = Peak drive voltage

D =Duty Cycle

### Step 3: Set B_{PEAK} & ΔB value

An appropriate margin between worst-case peak flux density and saturation flux density must be provided; usually a 1:3 margin is desirable.

Example: Saturation flux density of ferrite material

B_{sat} = 0.30T @ 100°C, B_{PEAK} selected = 0.10T & = 0.20T

B_{PEAK} = Peak flux density in steady state operation

ΔB = Peak-Peak flux density in steady state operation

### Step 4: Primary Turns

Determine the minimum number of primary turns required to support the worst case (V-T) volt-time product.

V.T = volt-time product in V-sec

ΔB = Peak to Peak flux density in Tesla

### Step 5: Secondary Turns

Choose the secondary turns based on Turns ratio.

Turns ratio usually 1:1/1:1.5/1:2 and < 30 turns per winding is better to improve coupling. In order to minimize leakage inductance and AC winding resistance, each winding should occupy a single layer only.

### Step 6: Primary Inductance

Calculate the required magnetizing inductance.

### Step 7: Magnetizing current & RMS current

Calculate the required magnetizing current

### Step 8: Wire size

Once all the winding turns are determined, the wire size should be properly chosen to minimize the winding conduction loss and leakage inductance. The winding loss depends on the RMS current value, the length and the cross-section of the wire, and also the transformer structure. Assume current density is typically 3 ~ 6 A/mm^{2}.

### Step 9: Core loss

The operating flux density level needs to be determined to estimate the core loss. With the frequency and B level known, core loss can be estimated from the material core loss curves.

P_{v} = Watts / mm^{3}

V_{e} = Effective volume of core mm^{3}

### Step 11: Copper loss

In a transformer, copper loss is a function of AC & DC Resistances.

### Step 12: Temperature rise

Temperature rise is important for overall circuit reliability, Estimate temperature rise.

Total loss in watts & surface area in cm^{2}