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System integration · Atlas v1.3.0

Compute baseboard and tray

Integrates processors, memory, adapters, power, cooling, and service interfaces into an operational node.

Explore in AtlasRoughly rack-width board/tray assembly; published 1 RU height

Learning objectiveUse an impedance discontinuity to explain why a logically connected board trace can distort a signal.

The mechanism

The baseboard is where separate components become a coordinated machine. Its traces and connectors join processors, memory, storage, network adapters, management, and power circuits. A compute tray adds mechanical support, cooling connections, and interfaces that let the assembly slide into a rack. Topology matters: which GPU reaches which NIC, which devices share a PCIe path, and where CPU memory sits can all affect performance. Board signal routes, power distribution and cooling connections impose different constraints on the same operating assembly. This view is a logical reconstruction based on published block diagrams, not a manufacturing drawing. The serviceable tray is the bridge between package-scale engineering and rack-scale operations.

  1. The board physically mounts the computing, memory, I/O, control, and power components and connects their electrical interfaces.
  2. The tray integrates that board with structural support, cooling paths, and rack-facing connectors.
  3. Power, data, management, and heat flow through separate but coordinated paths while the node executes its workload.

Science and assumptions

Impedance discontinuities reflect fast signals

Γ=Zload−Z0Zload+Z0\Gamma=\frac{Z_{\mathrm{load}}-Z_0}{Z_{\mathrm{load}}+Z_0}

The voltage reflection coefficient is load impedance minus characteristic impedance divided by their sum.

Symbols and units
Γ
Voltage reflection coefficient

dimensionless (potentially complex)

Z_load
Termination impedance

Ω

Z₀
Transmission-line characteristic impedance

Ω

Z0 is the transmission-line characteristic impedance and Zload is the termination impedance. Γ is the voltage reflection coefficient: a matched resistive load gives zero reflection, an open approaches +1, and a short approaches −1. Traces, vias, connectors, and package transitions must be designed together because reflected energy can distort the eye opening used to distinguish high-speed bits.

Assumptions An ideal linear transmission line at a single termination, with real resistances for the simple limiting examples. Loss, frequency-dependent impedance, differential coupling, equalization, and multiple discontinuities require fuller channel analysis.

Engineering example

Synthetic resistive termination: a 50 Ω line meeting a 75 Ω load has reflection coefficient Γ = (75 − 50)/(75 + 50) = 0.2. A 1 V incident wave therefore has a 0.2 V reflected wave at that boundary. A matched 50 Ω load gives Γ = 0.

Distinctions and tradeoffs

A compute tray is not just a row of GPUs. CPU affinity, network paths, power delivery, cooling, and service connections all affect its practical behavior.

Dense integration shortens paths and saves space but complicates routing, cooling, and repair. A good board design balances peak performance with manufacturability and serviceability.

The GPU’s performance is useful only when data, power, and heat can move through the surrounding node. The tray makes those dependencies physically explicit.

Specifications and interfaces

DGX GB200 tray
2 Grace CPUs + 4 Blackwell GPUs

Published compute-tray configuration.

Mechanical height
1 RU per compute tray

DGX GB200 reference; 1 RU is 44.45 mm nominal rack-unit spacing.

Tray count in NVL72
18 compute trays

Four GPUs per tray gives 72 GPUs in the rack.

Interfaces

Power and coolant Input
Rack distribution to board regulators and coldplates
External network Output
Scale-out and management connections
GPU fabric Output
NVLink connections toward rack switching

Check your understanding

Why inspect a compute tray’s topology before distributing a workload?

  1. Every component has an identical path to every other component.
  2. Topology only changes the tray’s appearance.
  3. Shared links and device proximity can change communication costs.
Answer and reasoning

Shared links and device proximity can change communication costs.

Topology reveals which paths are local, shared, or remote. Work placement can avoid unnecessary traffic and contention.

Evidence and scope

This is the lesson’s single-termination linear transmission-line model. Values are synthetic; differential geometry, frequency response, loss, multiple reflections and receiver behavior need a complete channel model.

No current calculator directly models this lesson’s main mechanism. Use the library for related bounds while retaining their stated omissions.

Sources

Published lesson data · Atlas releases and licensing

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Foundations

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