A2029
Member of the Trade: 1101 AudioFormerly known as swich401
Hi all,
I've created this thread to discuss tube bias when using constant current sink (CCS) cathode coupled OTL amps.
Here is the basic diagram for a CCS OTL:
Note that in the CCS OTL design there are no cathode resistors to set cathode bias. Instead, a specific current is chosen for the CCS, and the CCS itself lets the cathode voltage rise until the tube current (at rest - without music playing) is equal to the chosen CCS current (Iccs).
What happens to the cathode bias at different B+ voltages, but at fixed CCS current?
Let's take the example of a 6AS7 tube at rest with a CCS current of 50 milliamp:
At 140V B+, cathode voltage stabilizes around 40V
At 170V B+, cathode voltage stabilizes around 50V
At 195V B+, cathode voltage stabilizes around 60V
At 225V B+, cathode voltage stabilizes around 70V
How do we know where the cathode bias voltage will stabilize?
This can be found either by running simulations of the circuit in software such as LTspice, or roughly by looking at the tube curves. Here is an example of how to find the cathode bias voltage for a CCS current of 50ma and a B+ of 140V. Note that the plate voltage on the X-axis is actually read as the plate-to-cathode voltage (I.e. 100V on this graph, with a cathode bias of 40V, is 140V B+ and 100V plate-to-cathode voltage).
A well designed constant current sink in this application will provide a massive AC impedance (on the order of 0.5-2 million ohms) while having very low DC impedance. Similar to a constant current source, the constant current sink results in a completely flat loadline no matter where the bias point stabilizes:
When there is a music signal on the grid, the cathode voltage swings in lock step. The B+ does not swing in voltage, but instead in current - this is changes in current flowing through the tube due to the grid signal. The amount of current swing depends on the headphone load coupled to the cathode via the cathode output capacitor:
The swing in tube current does not come from the constant current sink (as remember, the current through the CCS stays constant), but is instead sourced from the output capacitor/headphone load. Lower impedance headphone loads will require more current for the same voltage swing (as can be calculated from Ohm's law - V=IR). Note that for very high impedance loads, max power output is related to maximum swing in the cathode voltage, as long as Iccs provides sufficient current (bounded by V=IR).
I've created this thread to discuss tube bias when using constant current sink (CCS) cathode coupled OTL amps.
Here is the basic diagram for a CCS OTL:
Note that in the CCS OTL design there are no cathode resistors to set cathode bias. Instead, a specific current is chosen for the CCS, and the CCS itself lets the cathode voltage rise until the tube current (at rest - without music playing) is equal to the chosen CCS current (Iccs).
What happens to the cathode bias at different B+ voltages, but at fixed CCS current?
Let's take the example of a 6AS7 tube at rest with a CCS current of 50 milliamp:
At 140V B+, cathode voltage stabilizes around 40V
At 170V B+, cathode voltage stabilizes around 50V
At 195V B+, cathode voltage stabilizes around 60V
At 225V B+, cathode voltage stabilizes around 70V
How do we know where the cathode bias voltage will stabilize?
This can be found either by running simulations of the circuit in software such as LTspice, or roughly by looking at the tube curves. Here is an example of how to find the cathode bias voltage for a CCS current of 50ma and a B+ of 140V. Note that the plate voltage on the X-axis is actually read as the plate-to-cathode voltage (I.e. 100V on this graph, with a cathode bias of 40V, is 140V B+ and 100V plate-to-cathode voltage).
A well designed constant current sink in this application will provide a massive AC impedance (on the order of 0.5-2 million ohms) while having very low DC impedance. Similar to a constant current source, the constant current sink results in a completely flat loadline no matter where the bias point stabilizes:
When there is a music signal on the grid, the cathode voltage swings in lock step. The B+ does not swing in voltage, but instead in current - this is changes in current flowing through the tube due to the grid signal. The amount of current swing depends on the headphone load coupled to the cathode via the cathode output capacitor:
The swing in tube current does not come from the constant current sink (as remember, the current through the CCS stays constant), but is instead sourced from the output capacitor/headphone load. Lower impedance headphone loads will require more current for the same voltage swing (as can be calculated from Ohm's law - V=IR). Note that for very high impedance loads, max power output is related to maximum swing in the cathode voltage, as long as Iccs provides sufficient current (bounded by V=IR).