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  • 2012

    101 11 25~27 Paper number: X00-002

    1

    Pressurized Fluidized Bed Combustion Concept Design and the Cold Model

    Numerical Simulation Zu-Zen Chu C.P. Chen Chien-Hui Shen Heng Lin

    2nd

    Division Chung Shun Institute of Science and Technology

    E-mail:[email protected]

    NSC Project No: NSC 101-3113-P-008-002

    Abstract

    This paper presents a 10 atmospheric pressure and

    1.0MW fluidized bed combustion boiler and proceeds to

    the cold model numerical simulation to verify the

    conceptual design is suitable. The results will provide a

    basic blueprint for the future demonstration PFBC

    boiler. Key word: PFBC,Two phase Flow

    1. Introduction

    The pressurized fluidized bed combustion (PFBC)

    comes from traditional fluidized bed technology. The

    major concept of PFBC is to increase the boilers

    pressure from ambient pressure to 0.6Mpa~1.6Mpa.

    Because the pressurized chamber was adapted, the

    efficiency of combustion was enhanced and the size of

    the boiler can be largely reduced. The most important

    achievement is that it can reduce the emission products

    significantly. Carbon dioxide becomes the main exhaust

    gas. The concentration of carbon dioxide can reach

    around 95%. If we can store it in underground,

    environment will suffer with no pollution impact.

    Beside this, it can increase the power generation

    efficiency from 3% to 4%. This is a worthy technology

    for generating electricity of the future.

    2. The Concept Design of PFBC 2.1. The Design Requirements

    The bed material for the PFBC includes bituminous

    coal, water, limestone and round sand. While in

    operation, the bed temperature needs to keep under

    900 by using the immersed tube to extract the heat

    flux .The sieve diameter of the coal particle is chosen as

    two mm. Contains of coal are listed in below:

    Car Har Oar Sar Nar Mar

    68.8% 4.5% 9.1% 0.56% 1.63% 2.6%

    The feeding system of the bed material contains

    coal silo and screw feeder. Before enter the furnace and become coal water slurry, limestone and water need to

    be added to the coal. The required coal for the

    combustion is 155 kg per hour. The required water for

    the coal water slurry is 31 kg per hour. The required

    limestone for the combustion is 10.84 kg per hour which

    was used as desulfurization.

    When operating in 10 atmospheric pressure and

    273oK condition, theoretical calculation of air volume

    required for burning one kilogram coal v0 is

    ARAR

    ARar

    OS

    HCV

    00333.000333.0

    0265.000889.00 (1)

    Substitute CarHarSarOar into equation (1), we

    can get air required V0 0.735 m

    3/kg or 110.25 m

    3 per

    hour. Transfer to the oxygen requirement, burning one

    kilogram coal needs 23.11m3/kg or 332.8 kilogram.

    Due to 10% oxygen-enriched combustion is used,

    practical oxygen required needs to be modified to

    366.087 kilogram per hour. The theoretical flue gas Vy can be derived as

    22

    0

    22 ObOHNROy VVVVVV

    ararRO SCV 007.001866.02

    arN NV 008.02

    079.0 VVb

    0

    2 021.0 VVO

    OHararOH MHV 22 /2.00124.0111.0 (2)

    In equation (2), VRO2 is volume of tri-molecular

    gas. Vb is the recirculation flue gas volume which will

    take place the role of nitrogen in combustion. VO2 is the

    residual of oxygen when the burn is finished. When

    burn one kilogram coal, the final volume for flue gas are

    VRO2 VN2 Vb VH2O VO2

    0.1288 0.0013 0.5512 0.0813 0.0149

    The total flue gas volume Vy is around 0.7597 m3/kg.

    The recirculation flue gas ratio is defined asVy divide by Vb. From this definition, the recirculation flue

    gas ratio is 72.56%The final emission of the waste gas

    contains as

    VCO2 VN2 VH2O VO2

    92.095% 0.181% 5.650% 2.073%

    2.2. Critical Velocity Calculation

    In operating the PFBC, the gas velocity usually has to reach a certain value such that bed material can

    switch from fixed bed to fluidized bed .This velocity is

    called critical velocity umf. The calculation of critical

    velocity usually depends on approximate solution or

    through experimental method. The formulation is

    derived as:

    pmf

    g

    gpp

    mf

    gdu 3

    75.1

    )(

    (3)

    Critical Reynolds number Remf is defined as

  • 2012

    101 11 25~27 Paper number: X00-002

    2

    g

    gmfp

    mf

    udRe (4)

    Archimedes number Ar is defined as

    2

    3 )(

    g

    gpgp

    r

    gdA (5)

    The input parameters include sphericity p 0.581,

    the apparent density p 2594 kg/m3, tapped b

    1350 kg/m3 and the critical porosity mf 0.48. The

    average diameter dp of ground sand is set to 1 mm.

    Under ten atmospheric pressure and 900 furnace

    temperature, the characteristic of the furnace are

    Remf Ar umf

    42.808 50044.304 0.467 m/s

    To make sure the furnace get a fully fluidized

    situation, a fluidization velocity u0 was used which

    usually assumes 2 or 3 times of the critical velocity. In

    our design, the fluidization velocity u0 was set to 1m/s.

    It can guarantee us that a fully developed condition

    in our furnace. For the reason to understand the fluidized

    phenomenon, the Technical Institute of Swiss Union in

    1971, have proposed a fluidization regime map, shown

    in fig.4. From the Reynolds number Re and drag

    coefficient 1/Ctwhich is calculated approximately

    equals to 0.126, we can figure out our PFBC furnace

    probably falls into a bubbling bed zone.

    2.3. Furnace Configuration Design Due to the fluidized bed is located in the bubbling

    beds. It can be divided by two clear types of zone. The

    lower one is called dense phase and the upper one is

    called the dilute phase. In the dense phase zone, a

    rectangular shape was designed with conical opening in

    axial direction which can increase the fluidized velocity

    and reduce the sintering. In the dilute phase zone, a

    straight rectangular shape was adapted. In the last

    section of the furnace, a divergent section is used to

    speed up the flue gas. Hoping that can offer a sufficient

    velocity for the particles while entering the cyclone

    separator.

    The sizing of the furnace is decided by(1)the mass

    flow rate under the air distributor 0.502314 kg/m3

    (2)The total mass flow rate in the furnace 0.55699

    kg/m3 (3)coal particle burning time 1.5 second

    (4)furnace cross-section heat release rate 1.2996 MW.

    From above values, we can calculate the width of lower

    dense phase zone is 26.7 cm. In actual design, a value of

    30 cm was taken. The width of the upper dilute zone is

    54.8 cm. In actual design, a value of 57 cm was taken. If

    we assume the furnace cross-section heat release rate Qs

    equals to 4 MW/m2 and the lower heating value (LHV)

    Qnet,ar is 27017.65 KJ/kg. The height of dense zone can

    be evaluated as 1.2573 m. The volume of bed material

    required is 0.3 m3. Consider the capacity of immersed

    tube and the future expanding ability, the height of

    dense zone assumes 1.8 m. The height of dilute zone

    usually depends on the value of coal particle burning

    time. For the time being, the height of dilute zone is

    temporarily set 1.5 m. We will modify this to a proper

    value when finishing the hot model CFD simulation. In

    order to increase the flue gas velocity from 0.43 m/s to

    25 m/s before entering the cyclone separator, the last

    part of the furnace is using a converge section. The bent

    rectangular tube which connects furnace and cyclone

    separator is designed with 99cm rectangular

    cross-section.

    Outer housing of the furnace adopts two different

    layers design. The outer shell uses a round shape

    stainless steel to resist the high pressure. The inner shell

    use rectangular shape refractory bricks to resist the high

    temperature. The outer diameter is set to 2 meter and the

    thick of refractory brick is set to 32 cm. The detailed

    furnace design is shown in fig.1.

    The bed pressure drop is another key parameter

    which can be calculated as

    gHp gpbb )()1(0 (6)

    In equation (6), H0 is the height of moving packed bed.

    b is the moving bed porosity which is set to 0.66667. g

    is the gas density which equals to 4.266038427 kg/m3.

    Finally we get the bed pressure drop 10643.77 pa.

    2.4. Gas Distributor Design The Basic concept design of the gas distributor

    requires:(1)uniform flow avoids choked area(2)strong

    dynamic energy in the exit of nozzle in order to mix up

    the bed material(3)proper pressure drop dont waste

    too much pressure head(4)prevents the deformation of

    gas distributor due to the heating effect(5)prevents the

    nozzle from plugging and easy to clean the fouling.

    From volume rate below the air distributor and

    gas temperature at 117,the total area for the orificef

    can be calculated.

    273

    273

    3600

    0

    0t

    u

    VBf

    or

    j (7)

    Where Bj is the coal consumption per hour. The

    orifice velocity uor is usually assigned around 35m/s at

    ambient pressure condition. We take the value of 38 m/s

    then modifies to ten atmospheric pressure criteria.

    P

    uu oror

    (8)

    From equation (8), uor equals to 12.02m/s. The

    total area for the orifice f from equation (8) is

    0.003717081 m2. The number of nozzles needed for the

    gas distributor can be calculated by following equation:

    2

    4

    ordn

    fm

    (9)

    In equation (9), dor is the diameter of orifice, set to

    5 mm. n is the number of orifice for each nozzle, set to

    8. From equation (9), the required nozzles are twenty

    four. The open area ratio is a key parameter for the

    nozzle design which was defined as the gas distributor

    area Ab divided by total area of the orifice f.

  • 2012

    101 11 25~27 Paper number: X00-002

    3

    %1004

    %1002

    b

    or

    b A

    dnm

    A

    f (10)

    Where the gas distributor area Ab is 0.09 m2. The open

    area ratiofrom equation (10) is 4.2% which satisfies

    the design required criteria from 4% to 8% .

    Summarizing the above results, 24 cap type

    nozzles were decided to use for the 3030 cm

    bowl-shaped gas distributor. Each nozzle contains

    eight orifices. In the center of the gas distributor, a 50

    mm diameter ash hopper was used to get rid of the ash.

    The final furnace sizing is shown in figure2 and

    figure3.

    The distributor pressure drop is another key

    parameter. For a proper design, the ratio of distributor

    pressure drop over the bed pressure drop, called

    which is required 0.4 to 0.5. The way to calculate the

    distributor pressure drop is as following:

    2

    2

    org

    bf

    up (11)

    Where is the drag coefficient equals to 5.0. The

    parameter g is the gas density 12.6377 kg/m3. The

    parameter uor is the orifice velocity 12.02m/s. The

    pressure calculated in equation (11) is 4562.227pa. The

    ratio of distributor pressure drop over the bed pressure

    drop is calculated as 0.43 which can satisfy the design

    requirement.

    3. Cold Flow Numerical Simulation 3.1. Numerical Modeling The most commonly used numerical scheme for

    the two phase flow is Eulerian-Eulerian method, which

    treats the gas and particles as continue mediums. They

    both exist and penetrate to each other and the gas and

    particles are coupled through the drag force. A

    conservation form can be applied to describe this

    phenomenon. This method is regarded as the most

    advance model in today.

    3.2. Governing Equations The governing equation for Two- phase flow is as

    following

    ijiii

    ii mvt

    )()( (12)

    1sg (13 )

    Where i represents the porosity of a small

    volume. The index i and j represent different phase.

    The sub-index g means gas phase and the s means

    solid phase. mi,j represents the chemical reaction and

    mass interchange. The conservation form for the gas

    phase and particle phase are as following:

    The stress-strain tensor is shown below:

    )3

    2()( iiii

    T

    iiiii vvv (16)

    In equation(16), i i are the shear stress and bulk

    viscosity respectively for i phase. iFis the external

    forces which include lift force iliftF , ,virtual force ivmF , ,

    and pressure force.jiv , is the relative velocity which is

    defined as:

    If mi,j>0(mass from phase i to phase j) jiv , = iv

    If mi,j

  • 2012

    101 11 25~27 Paper number: X00-002

    4

    Where srv , is defined as:

    ))2(Re12.0)Re06.0(

    Re06.0(5.0

    22

    ,

    AAB

    Av

    ss

    ssr (27)

    The coefficients of A and B are defined as: 28.114.4 8.0, gg BA for 85.0g

    65.214.4 , gg BA for 85.0g

    g

    gssg

    s

    vvdRe

    In our numerical analysis, we adopt the

    commerical software Fluent to simulate the cold model

    of two phase flow under the Eulaerian coordinate. A real

    three-dimensional fluidized bed, which includes the

    complicated gas distributor, was used to simulate the

    fluidized particle moving behavior, velocity distribution

    and pressure drop of the bed material under ten

    atmospheric pressure.

    3.3. 3D Cold Model Flow Simulation

    In this chapter a real three-dimensional, unsteady,

    two phase flow simulation was conducted. The real

    fluidized bed boiler includes gas distributor and 24 hat

    type nozzles. Each nozzle is opened with 8 orifices

    around it. The grid point of the numerical analysis is

    about 1,000,000. The pressure is set to 10 atmospheric

    and the temperature is set to 600oK inside the boiler.

    The velocity at the entrance of the gas distributor is set

    to 0.8 and 1.3m/s which equals to the mass flow rate

    0.36 and 0.59 kg/s respectively. The results of three-dimensional simulation are

    shown in fig.5 to fig.9. The velocity distribution near

    the orifice for the case of bed height 50cm and mass

    flow rate 0.59kg/s at time 6.8 second is shown in Fig.5.

    The result shows that the average velocity is around 10

    to 19 m/s which are slightly higher than the design value

    12.02 m/s. We take a further observation into the flow

    field where a uniform flow without any choking

    condition can be observed. The solid volume fraction

    distribution varied with time for the case of bed height

    50cm and mass flow rate 0.59kg/s is shown in Fig.6.

    The red zone shows a higher concentration of solid

    volume. In here, a rising bubble formation can be

    watched at time 0.8 second. The bubble keeps on

    growing and rising up until 1.2 second finally breakup

    at the surface. When time came to 4 seconds, the solid

    volume distribution becomes very uniform. The red

    zone begins to shrink into a very small area near the gas

    distributor. The solid volume fraction distribution varied

    with time for the case of bed height 50cm and mass

    flow rate 0.36kg/s, corresponding to a fluidized velocity

    0.8m/s, is shown in Fig.7. Because the lower fluidized

    velocity, the flow field is not uniform and the red zone

    of solid volume distribution is larger than the previous

    case. The solid volume fraction distribution varied with

    time for the case of bed height 75cm and mass flow rate

    0.59kg/s, corresponding to a fluidized velocity 1.3m/s,

    is shown in Fig.8. A rising bubble formation can be

    watched at time 0.8 second. The bubble breaks up at

    time 1.6 second. When time came to 4 seconds, large

    concentrated solid volume fraction can be observed. The

    solid volume fraction distribution varied with time for

    the case of bed height 75cm and mass flow rate 0.36kg/s

    (fluidized velocity 0.8m/s) is shown in Fig.9. Because

    of the higher bed material and lower fluidized velocity

    the solid volume fraction becomes very non-uniform.

    The red zone was enlarged.

    Rearrange the numerical results and make a list

    for the pressure drop and expansion ration.

    Height

    of

    bed(cm)

    m

    (kg/s)

    Pressure

    Drop

    (pascal)

    Expansion

    Ratio

    Case1 50 0.59 9920 2.29

    Caae2 50 0.36 8450 1.72

    Case3 75 0.59 12640 2.04

    Case4 75 0.36 11500 1.43

    4. Conclusion Accomplish the 1MW10 atmospheric pressure

    pressurized fluidized bed combustion concept design

    and the cold model numerical simulation. The numerical

    results show the bed material can be in a fully fluidized

    condition and match with the design requirements. In

    next year a cold model experiment will be conducted in

    CSIST in order to further verify the proper design for

    the furnace.

    5. Acknowledgements NSC Project No.SC101-3113-P-008-002. Thanks

    for the support from the vice director of 2nd

    division

    CSIST and my colleagues in the aerodynamics group.

    6. References 1. Dong-Fang Li The Numerical simulation of two

    phase flow in CFBC China Petroleum University

    thesis S0604521, 2009.

    2. Chun-Mei Lu, Shi-Qing Cheng, Yong-Zheng

    Wang, Kui-Hua Han, Jian-Li Zhao The

    Construction and Operation of CFBC China

    Electric Power Press.

    3. Hsien-pin Sun, Chung Huang The Apply of

    Large Scale CFBC Technology in Industry China

    Electric Power Press.

    4. Chien-Sung Tsien The Technology of FBC Kau

    Li Press, Taiwan.

    5. Fluent Inc. ANSYSFLUENT12.1 Users Guide .

    Fluent Inc, 2011.

    6. Taghipour, F. Experiment and computational

    study of gas-solid fluidized bed hydrodynamics,

    chemical engineer science 60, 2005.

  • 2012

    101 11 25~27 Paper number: X00-002

    5

    Fig. 1 1MW10 ATM fluidized bed concept design

    Fig. 5 The velocity distribution near the nozzle

    Fig. 2 Configuration of gas distributor

    Fig. 3 Configuration of gas nozzle

    Fig. 4fluidization regime map

    Fig. 6 The solid volume fraction varies with time(Bed

    height=50 cmm=0.59 kg/sV= 1.3 m/s)

    1.6 2.0 2.4 3.2 sec

    0 0.4 0.8 1.2 sec

    4.0 4.8 5.6 6.4 sec

  • 2012

    101 11 25~27 Paper number: X00-002

    6

    Fig. 9 The solid volume fraction varies with

    time(Bed height=75 cmm=0.36 kg/sV= 0.8 m/s)

    0 0.4 0.8 1.2 sec

    4.0 4.8 5.6 6.4 sec

    1.6 2.0 2.4 3.2 sec

    1.6 2.0 2.4 3.2 sec

    Fig. 8 The solid volume fraction varies with time(Bed

    height=75 cmm=0.59 kg/sV= 1.3 m/s)

    0 0.4 0.8 1.2 sec

    4.0 4.8 5.6 6.4 sec

    Fig. 7 The solid volume fraction varies with

    time(Bed height=50 cmm=0.36 kg/sV= 0.8 m/s)

    0 0.4 0.8 1.2 sec

    1.6 2.0 2.4 3.2 sec

    4.0 4.8 5.6 6.4 sec

    5.6 6.4

    1

    1

    Email:[email protected]

    NSC101-3113-P-008-002

    1.0MW