I was finally able to set aside some time to put together an electrical model that reflects Agiaccios's particular situation, and start running simulations. Over the next days, I will make a series of posts, one for each capacitance setting on the Uphorik. Today's post will be for the Uphorik's lowest-capacitance setting, 470pF. 23 simulations (a decent amount of work!) were run in order to obtain the results below.
First let me set forth the parameters of the electrical model.
Delos internal resistance is 6.3ohms, coil inductance is 9.5uH.
VPI tonearm internal cable capacitance is 143pF
Since VPI internal resistance and inductance are unknown, I will use values taken from AWG25 50cm zip cable, which are 0.3117uH, 0.106ohm
Tonearm external cable Nordost Heimdall 120cm, capacitance 98.4252pF
Since Nordost resistance and inductance are unknown, I will use values taken from AWG20 120cm, which are 0.748087uH, 0.0798ohm
Phono stage Linn Uphorik capacitance settings 470pF, 1000pF, 1500pF, 2000pF
Phono stage Linn Uphorik resistance settings 31, 37, 42, 53, 70, 100 170, 580, 670, 810, 1000ohms
Today's net capacitance will be 143pF (tonearm) + 98 (Nordost) + 470 (Uphorik minimum setting) = 711pf.
Load__________Peak magnitude_____Peak frequency
1000ohm:_____15.1847dB_____1.8394MHz
810ohm:_____13.8811dB_____1.8356MHz
670ohm:_____12.6458dB_____1.8305MHz
580ohm:_____11.6723dB_____1.8254MHz
170ohm:_____3.1484dB_____1.5957MHz
100ohm:_____0.2680147dB_____944.8883kHz
From 70ohm and lower there is no high-frequency peak, so I changed the table to show at what frequency the response drops to -3dB, which is a standard way of speccing audio components. The small differences in amplitude simply reflect how closely I was able to get to -3dB.
Load____________________Frequency
70ohm:_____-2.9923dB_____1.5423MHz
53ohm:_____-3.0008dB_____1.0860MHz
42ohm:_____-3.0040dB_____825.7936kHz
37ohm:_____-2.9968dB_____719.1689kHz
31ohm:_____-2.9969dB_____602.3495kHz
Below are 3 resistive values that the Uphorik does not have, but in conjunction with a net capacitance of 711pF, would yield a rise of +6dB, +3dB, and +0dB, respectively.
Load resistance for a +6dB rise would be
256ohm:_____6.0009dB_____1.7402MHz
Load resistance for a +3dB rise would be
166ohm:_____2.9907dB_____1.5825MHz
Load resistance for a +0dB rise would be
89.8ohm:_____0.0244404dB_____524.9368kHz
Hope this was of interest. jonathan carr
First let me set forth the parameters of the electrical model.
Delos internal resistance is 6.3ohms, coil inductance is 9.5uH.
VPI tonearm internal cable capacitance is 143pF
Since VPI internal resistance and inductance are unknown, I will use values taken from AWG25 50cm zip cable, which are 0.3117uH, 0.106ohm
Tonearm external cable Nordost Heimdall 120cm, capacitance 98.4252pF
Since Nordost resistance and inductance are unknown, I will use values taken from AWG20 120cm, which are 0.748087uH, 0.0798ohm
Phono stage Linn Uphorik capacitance settings 470pF, 1000pF, 1500pF, 2000pF
Phono stage Linn Uphorik resistance settings 31, 37, 42, 53, 70, 100 170, 580, 670, 810, 1000ohms
Today's net capacitance will be 143pF (tonearm) + 98 (Nordost) + 470 (Uphorik minimum setting) = 711pf.
Load__________Peak magnitude_____Peak frequency
1000ohm:_____15.1847dB_____1.8394MHz
810ohm:_____13.8811dB_____1.8356MHz
670ohm:_____12.6458dB_____1.8305MHz
580ohm:_____11.6723dB_____1.8254MHz
170ohm:_____3.1484dB_____1.5957MHz
100ohm:_____0.2680147dB_____944.8883kHz
From 70ohm and lower there is no high-frequency peak, so I changed the table to show at what frequency the response drops to -3dB, which is a standard way of speccing audio components. The small differences in amplitude simply reflect how closely I was able to get to -3dB.
Load____________________Frequency
70ohm:_____-2.9923dB_____1.5423MHz
53ohm:_____-3.0008dB_____1.0860MHz
42ohm:_____-3.0040dB_____825.7936kHz
37ohm:_____-2.9968dB_____719.1689kHz
31ohm:_____-2.9969dB_____602.3495kHz
Below are 3 resistive values that the Uphorik does not have, but in conjunction with a net capacitance of 711pF, would yield a rise of +6dB, +3dB, and +0dB, respectively.
Load resistance for a +6dB rise would be
256ohm:_____6.0009dB_____1.7402MHz
Load resistance for a +3dB rise would be
166ohm:_____2.9907dB_____1.5825MHz
Load resistance for a +0dB rise would be
89.8ohm:_____0.0244404dB_____524.9368kHz
Hope this was of interest. jonathan carr