LE 2 Concepts Flashcards

1
Q

– number of vehicles passing a
point during specified period of
time

A

Flow rate or volume, q

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2
Q

– rate of motion in distance per
unit time
– space mean speed

A

Speed, u_s

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3
Q

– number of vehicles in a given
length of road at an instant
point in time

A

Density, k

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4
Q

– time interval between passage
of consecutive vehicles at a
specified point on the road

A

Headway

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5
Q

– instantaneous speed of a
vehicle
– time mean speed

A

Spot Speed

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6
Q

– front-to-front distance between
a vehicle and its leader

A

Spacing

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7
Q

Traffic Stream Model suitable for congested conditions

A

Greenberg’s Model

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8
Q

Traffic Stream Model suitable for free flow conditions

A

Underwood’s Model

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9
Q

region in traffic where one or more traffic variables spatially change abruptly from one state of traffic to another state

A

Shockwave front

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10
Q

motion or propagation of a change in density and flow

A

Shockwave

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11
Q

velocity of the front

A

Shockwave velocity

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12
Q

Common Examples of Shockwave Generation

A
  • Stopping
  • Starting
  • Platoon formation
  • Platoon dispersion
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13
Q

● the specification of
the position of the
vehicle at all times
● slope of the line is
the speed of the
vehicles

A

Time-Space Diagram

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14
Q

TRUE OR FALSE: Macroscopic and microscopic traffic variables could be
calculated using a time-space diagram

A

TRUE

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15
Q

Traffic flow is a _____________, with random variations in driver and vehicle characteristics and interactions

A

Stochastic Process

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16
Q

models of reality in which effects of chance variation are ignored or averaged out; any given input will produce an exactly predictable output

A

Deterministic models

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17
Q

allow random variation and look into probabilities or variabilities of different outcomes, not just average outcome

A

Stochastic models

18
Q

Common distribution used to model vehicle arrivals in traffic flow

A
  • Poisson Distribution
  • Binomial Distribution
  • Negative Binomial Distribution
19
Q
  • traffic is light and no disturbing factor such as traffic signal; behavior appears random
  • low traffic volumes (~200-400 vph)
  • mean equals variance
A

Poisson Distribution

20
Q
  • congested traffic
  • ratio of observed variance over mean is substantially less than 1.0
A

Binomial Distribution

21
Q
  • high variance in observed arrivals; variance over mean greater than 1.0
  • cyclic variation in flow (from light to heavy), e.g., downstream traffic from a traffic signal
A

Negative Binomial Distribution

22
Q

Common distributions used to model headways

A
  • Negative Exponential Distribution (low flow rate)
  • Normal Distribution (high flow
    rate)
  • Erlang Distribution (intermediate
    flow rate)
23
Q

If vehicle arrival is ___________ distributed, then headway follows a _________________ cumulative probability distribution

A

Poisson; Negative Exponential

24
Q

a waiting line of persons or vehicles

A

Traffic queue

25
Q

provides a way to assess the impact of traffic service facilities by determining the magnitude of delay and extent of queue propagated

A

Queueing Analysis

26
Q
  • means constant arrival rate, constant departure or service rate, with one server
  • can be analyzed graphically because of the regularity
  • arrivals and departures are represented by straight line with slopes corresponding to the rates of flow
A

D/D/1 queue

27
Q
  • Randomly varying arrivals and departures; but distribution can still be characterized by mean arrival and mean departure rates.
  • Queue can form whenever the arrival rate is greater than the VARYING departure rate
A

M/M/1 queue

28
Q
  • Queue can form whenever the arrival rate is greater than the CONSTANT departure rate
A

M/D/1 queue

29
Q

is one of the most important activities within a traffic engineering and management organization.

A

Traffic data collection and analysis

30
Q

most basic field survey needed for any traffic study.

A

Traffic volume count

31
Q

is used for determining annual travel; estimating expected highway user revenue; computing accident rates.

A

annual traffic

32
Q

is used for measuring the present demand; programming capital improvements

A

annual average daily traffic (AADT) or average daily traffic (ADT)

33
Q

8 hr, 12 hr, or 16 hr traffic volume used to estimate daily traffic

A

partial daily traffic

34
Q

is used for evaluating capacity; geometric design or improvement of streets and intersections

A

hourly traffic (peak hour traffic)

35
Q

min volume) is used to estimate maximum flow rate and determination of characteristics of peak hour volumes.

A

short term traffic

36
Q

is the speed of a vehicle at a given instant of time

A

spot speed

37
Q

spot speed study seeks to determine the range and magnitude of speeds (time mean speed) as a basis for operational analysis and design.
– establish maximum and minimum speed limits;
– determine the need for posting advisory speed signs;
– determine the need for school zone protection; and
– evaluate the performance of a geometric improvement or traffic control device through a ‘before and after’

A

spot speed study

38
Q
  • to get information on the
    journey time and delays
    along a particular road or
    route
  • to determine travel
    speed
A

Travel Time and Delay Study

39
Q

traversing a route with fixed waypoints to record travel time; data recorded includes location, duration, and cause of stops and interruptions along the route

A

Test Car Technique

40
Q

recording and matching license plate numbers and passing time of vehicles at two, or more observation stations along the route; useful when only information on travel time between stations is desired

A

License Plate Method

41
Q

performed to get information on the number, usage duration, and turnover rate of parking spaces

A

Parking Survey

42
Q

Obtains information on a road section, not only traffic volume, but speed and density as well

A

Moving Observer Method for Volume Count