Hi! Thanks for the reply and clarification. Seeing as I'm fairly new to the audio thing, I can only rely on whatever people with more knowledge offer when it comes to making decisions.
I quoted your reply and sent it over to John Seaber (JDS Labs) for clarification.
This is the message I sent him:
"Hi! I responded to the forum in question with the information you provided, and here's their reply, and I quote:
"The JDS Element 2 uses the TI LME49600 (formerly National Semiconductor) buffer as output device. The rated output current of the LME49600 is 250 mA, which means for RMS value, it is = 250/sqrt(2) = 177 mA. I am already being generous in rounding it up to 0.2 A."
The headphone in question requires around 0.228A, despite having really low impedance (13ohm), it's very inefficient, requiring around 677mW @ 94dB SPL
Either way, I am having no issue with volume levels at all, although in Low Gain, I do have to dial the knob almost all the way to the right. Would you mind offering some input/clarification? I'd certainly appreciate the learning experience."
And here is JDS Labs response!
"Ah, good to see some math backing up the claim! It seems we do agree on the underlying math, but not the interpretation of the calculations.
The LME49600 is a capable output stage. Datasheet specs are a good starting point for information and should always be followed by real world observations. TI/National is conservative with the 250mA output current spec, listing it as as "(typ)". On page 4 of the datasheet, you'll find Rated Output Current is +/-250mA, and Short Circuit Output Current is +/- 550 mA. Also note the LME49600 is internally protected with current limiting and thermal protection, so its output capability is highly dependent on available heatsinking.
All recent JDS Labs amplifiers have been analyzed and vetted by third parties. I've found Element II to achieve over 1.3W per channel @ 0.1% THD+N, continuously, at 32 ohms. Solving for continuous current:
P = V^2/R = V*I
1.3 = V^2/32
32*1.1 = V2
V = 6.45 VRMS
I = P/V = 1.3/6.45 =
201 mA (confirmed real world output)
I have not tested at 13 ohms, but following the real world current limit of Element II, we can solve for voltage and power:
V = IR = 0.201*13 = 2.613 VRMS
P = (V^2)/R = ((2.613)^2)/13 =
525 mW @ 13 ohms --> Calculated, not real world.
From my experience with LME49600, it handles much higher output for short durations.
You need only
125mW @ 94dB/mW to reach 115 dB SPL.
Your ears are correct: 525 mW >> 125mW, so output is clean and powerful."