In an experiment I need high (\$>600A_{max}\$ or \$1200A_{pp}\$) AC currents in a range from 400Hz to 4kHz. The load is simply a short circuit. For this purpose i use a class D audio amplifier and a transformer with a capacitor in series, so I create a LC series resonant circuit. The frequency is set as it is needed to get resonance.
The transformer has 74 primary windings and 1 (2) secondary windings of HF flex cable. This HF flex cable has a length of ca 1.2m and is intertwined so that the inductance is rater low. The short circuit is made over a ca 5cm long copper bar, there applies the skin effect and this short pice of copper gets pretty hot.
The core of the transformer are two C shaped ferrites that are lashed together so i can't exclude a minimal air gap (but it has to be rater small). The exact data of the core is not present at the moment.
This is just a quick experiment for me and i used spare parts i found... Now i get two interesting effects and i don't understand the reason behind them:
(The same capacitor are used for (1) and (2) the frequency is set to resonance and differs for a few Hz from (1) and (2))
Note: i can't remember the exact numbers, they should only provide a reference point.
(1) On a first step I used 1 secondary winding. I get a primary current of ca \$5A_{max}\$ (\$10A_{pp}\$) and a secondary current of \$350A_{max}\$ (\$700A_{pp}\$). If i go up future with the input current the shape of the current goes from nice \$sin\$ to a triangle shape. The output current stays \$sin\$ for a bit and changes then also.
(2) On a second step I use 2 secondary windings. I get a primary current of \$14A_{max}\$ (\$28A_{pp}\$) and a secondary current of \$500A_{max}\$ (\$1000A_{pp}\$). If i go future with the input current the secondary current gets a strange shape and short after that the primary current gets peaks. The typical signs of saturation...
My question: Why does the primary current gets a triangle shape in (1). The effect from (2) is clearly saturation. If (1) is also a saturation effect, why does it rise with \$5A_{max}\$ and in (2) at \$14A_{max}\$ isn't the magnetic field only dependent from the product of \$I_{prim}\cdot N_1\$ and the saturation of the material constant for a fixed frequency? Is there a load dependency of the magnetic field in the core?
Note: the amplifier does not saturate (nor in output voltage, or current). It has plenty of power left...